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@@ -22,7 +22,7 @@ divert(0)dnl
But it was probably after college, say when you took your first child to a swing on a windy day ([@fig:hamaca]), that you were faced with a real pendulum worth your full attention.
dnl Yes, this is my personal story but it could have easily been yours as well.
The very same difference between what I imagined studying a pendulum was and what I saw that day at the swing (namely that the period _does_ depend on the mass of the bob^[See\ <https://youtu.be/Q-lKK4A2OzA> and [@sec:online].]) is the same difference between the mechanical problems studied in college and the actual cases encountered during a professional engineer’s lifetime ([@fig:pipes]). Real-life engineering problems are far more complex and involve far more information than what professors could write on a blackboard during a class.
In this regard, I am referring only to technical issues. The part of dealing with clients, colleagues, bosses, etc. which is definitely not taught in engineering schools (you can get an understanding in business schools, but again it would be a theoretical pendulum) is way beyond the scope of both this article and my own capacities.
In this regard, I am referring only to technical issues. The part of dealing with clients, colleagues, bosses, etc. which is definitely not taught in engineering schools (you can get an understanding in business schools, but again it would be a theoretical pendulum) is way beyond the scope of both this article and my own capabilities.

::::: {#fig:pendulum}
![Simple pendulum](simple.svg){#fig:simple width=35%}\
@@ -89,7 +89,7 @@ Why are pipes subject to fatigue? Well, on the one hand and without getting into

[@Fig:cad-figure] shows the three-dimensional CAD model of a non-real piping system of an imaginary nuclear power plant which will serve as our case study to illustrate the complexities that arise in real-life engineering projects as compared to theoretical pipes drawn on a blackboard. There is a valve with a 10-inch inlet and a 12-inch outlet. There are elbows and a tee. There are supports at the end of the pipes and at intermediate locations, etc. And, more importantly, the 12-inch pipe, the valve body and the inlet and outlet nozzles are made of stainless steel while the 10-inch pipe is made of carbon steel. So _differential_ thermal expansion leading to non-trivial mechanical stresses are expected to occur if the temperature distribution changes in time. This indeed happens a lot because nuclear power plants are not always working at 100% of their maximum power capacity. They need to be maintained and refuelled, they may undergo operational (and some incidental) transients, they might operate at a lower power due to load following conditions, etc.

![3D\ CAD model for the (non-real) piping system used as the study case](cad-figure-annotated.svg){#fig:cad-figure width=85%}
![3D\ CAD model for the (non-real) piping system used as the study case.](cad-figure-annotated.svg){#fig:cad-figure width=85%}

It should be noted that this case study is still a simplification of real-life piping systems, which are far more complex that [@fig:cad-figure]. Also, the analysis which we will perform in this chapter is also far more simple than what nuclear regulatory bodies require in order to grant lifetime extension licenses to plant operators. For instance, we will not discuss the analysis of ASME’s primary stresses nor go deep into the design-based earthquake analysis which should be supposed to occur during the operational transients.

@@ -184,10 +184,10 @@ Up to 2010, both sections\ III (nuclear components) and VIII (general pressurise
Let us take to our second step, and consider the infinite pipe subject to uniform internal pressure already introduced in\ [@fig:infinite-pipe]. Actually, we are going to solve the mechanical problem on an infinite hollow cylinder, which _looks_ like an imaginary construction called “infinite pipe” that clearly does not exist. This case is usually tackled in college courses, and chances are you already solved it. In fact, the first (and simpler) problem is the “thin cylinder problem.” Then, the “thick cylinder problem” is introduced (the one we solve below), which is slightly more complex. Nevertheless, it does have an analytical solution. For the present case, let us consider an infinite pipe (i.e. a hollow cylinder) of internal radius $a$ and external radius $b$ with uniform mechanical properties---Young’s modulus $E$ and Poisson’s ratio $\nu$---subject to an internal uniform pressure $p>0$. [@Fig:timoshenko-cyl] provides a classical illustration of this problem. What follows is more or less what we are taught in school: some equations with a brief explanation of the results. And then we move on to the next subject.

::::: {#fig:timoshenko}
![Thick cylinder under pressure](fig41.svg){#fig:timoshenko-cyl width=48%}
![Thick cylinder under pressure.](fig41.svg){#fig:timoshenko-cyl width=48%}
![Equilibrium in cylindrical coordinates.](fig40.svg){#fig:timoshenko-eq width=48%}

Figures from [Timoshenko](https://en.wikipedia.org/wiki/Semyon_Timoshenko) seminal book “Theory of elasticity” [@timoshenko]
Figures from [Timoshenko](https://en.wikipedia.org/wiki/Semyon_Timoshenko) seminal book [@timoshenko].
:::::

dnl Given the cylindrical symmetry of the problem, there can be no dependence on the angular coordinate\ $\theta$ (i.e. there can be no torsion). Also, due to the assumption that the pipe is infinite, no result can depend on the axial direction (i.e. it cannot bend along its axis) so there is only one independent variable, namely the radial coordinate $r$. Moreover, there are only two displacement fields that need to be considered: the axial $u_a(r)$ and the radial $u_r(r)$. The former is identically zero due to the fact that the cylinder is infinite so it makes no sense to assume the pipe can move any finite value along its axis, rendering a [plane strain condition](https://www.ramsay-maunder.co.uk/downloads/NBR03.pdf).
@@ -404,7 +404,7 @@ For instance, [@fig:ur] shows how some results obtained with the finite element

![$\sigma_r(r)$ [@eq:sigmar].](sigmar.svg){#fig:sigmar width=90%}

Comparison between analytical and FEA results [@pipe-linearized]
Comparison between analytical and FEA results (ref.\ [@pipe-linearized]).
::::

As a nuclear engineer, I learned (theoretically in college but practically after college) that there are some models that let you see some effects and some that let you see other effects. And even if, in principle, it is true that more complex models should allow you to compute more stuff, they definitely might show you nothing at all if the model is so big and complex that it does not fit into a computer cluster (say because it needs hundreds of terabytes of RAM) or because it takes more time to compute than you may have before the final report is expected.
@@ -412,15 +412,15 @@ As a nuclear engineer, I learned (theoretically in college but practically after
Therefore, it is worth to take some time to think about what we need to do, what our choices are to build finite-element [models](https://www.seamplex.com/blog/say-modeling-not-simulation.html) and which one is the most convenient in terms of costs and efficiency. First of all, we need to define which transients are going to be taken into account. For the current imaginary case study, we define that the piping system from [@fig:cad-figure] will be subject to the the four simple (and again imaginary) time histories for the internal pressure\ $p$ and the fluid temperature\ $T$ as a function of time shown in [@fig:pt].^[Actual real piping systems might be subject to dozens of more complex transients.]

::::: {#fig:pt}
![Transient #1: heating from cooldown state](pt-1.svg){#fig:pt1 width=95%}
![Transient #1: heating from cooldown state.](pt-1.svg){#fig:pt1 width=95%}

![Transient #2: cooling from hot pressurised state](pt-2.svg){#fig:pt2 width=95%}
![Transient #2: cooling from hot pressurised state.](pt-2.svg){#fig:pt2 width=95%}

![Transient #3: cooldown from full power to zero in hot condition](pt-3.svg){#fig:pt3 width=95%}
![Transient #3: cooldown from full power to zero in hot condition.](pt-3.svg){#fig:pt3 width=95%}

![Transient #4: power reduction and turbine trip](pt-4.svg){#fig:pt4 width=95%}
![Transient #4: power reduction and turbine trip.](pt-4.svg){#fig:pt4 width=95%}

The four (imaginary) transient operational conditions for the case study
The four (imaginary) transient operational conditions for the case study.
:::::

Then we note that we need to solve
@@ -441,7 +441,7 @@ Also, at those times where the designed earthquake is assumed to occur, there ar

All these effects will give rise to stresses that, if repeated over time, will create and growth microscopic cracks which might end in failure by fatigue. The ASME standard gives a code of conduct on how to estimate this damage, and it starts by asking to define _stress classification lines_ (SCLs). ASME says that they are straight lines that go through a wall of the pipe (or vessel or pump, which is what the ASME code is for) from the inside to the outside and ought to be normal to the iso-stress curves. Stop. Picture yourself a stress field, draw in your head the iso-stress curves (those would be the lines that have the same colour in your picture) and then imagine a set of lines that travel in a perpendicular direction to them. Finally, choose the one that seems the prettiest (which most of the time is the one that seems the easiest). There you go! You now have an SCL. But there is a catch. So far, we have referred to a generic concept of “stress.” Which of the several stresses out there should you picture? One of the three normal, the three shear, von\ Mises, Tresca? Well, actually you would have to imagine tensors instead of scalars. And there might not be such a thing as “iso-stress” curves, let alone normal directions. So pick any radial straight line through the pipe wall at a location that seems relevant and now you are done. In our case study, there will be a few different locations around the material interfaces where high stresses due to differential thermal expansion are expected to occur. Just keep this though with you: it is very important to define where the SCLs are located, as they will define the “quality” of the obtained results.

![Location of four SCLs to asses fatigue at a material interface](scls.svg){#fig:scls width=90%}
![Location of four SCLs to asses fatigue at a material interface.](scls.svg){#fig:scls width=90%}

For the present case study, four SCLs were defined as illustrated in [@fig:scls]: at a distance of three millimetres from the carbon-stainless steel material interface at the valve inlet, on the vertical $x$-$z$ plane, two on each material, two at the bottom and two at the top of the pipes. It is at the internal point of these four SCLs that fatigue resistance is to be assessed.

@@ -459,12 +459,11 @@ Remember the main issue of the fatigue analysis in these systems is to analyse w
On the one hand, a reasonable number of nodes^[Remember it is the number of degrees of freedom that defines the problem size, which in the finite element method is given by the number of nodes and not by the number of elements. Conversely, if we used finite volumes, it would be given by the number of elements and not by the number of nodes. The two meshes below have the same number of nodes but the one on the right has more nodes and will thus give far more accurate results.\newline![](distorted.png){width=100%}] in order to get a decent grid is around a couple of thousand for each piping system under study (@fig:mech). On the other hand, solving dozens of transient heat transfer problems during a few thousands of seconds over a couple hundred of thousands of nodes might take more time and storage space to hold the results than we might have.

::: {#fig:mech}
![Full view](mech.png){widih=90% #fig:mech-msh}
![Full view of 200k nodes spanning $\approx$ 100k 2nd-order tetrahedra.](mech-view1.png){width=95% #fig:mech-msh}

![Detail around the material interface where the mesh is locally refined.](mech-view2.png){width=95% #fig:mech-zoom}

![Detail around the material interface](mech-zoom.png){widih=90% #fig:mech-zoom}

Unstructured volumetric mesh for the CAD of [@fig:cad-figure]
Unstructured volumetric mesh for the CAD of [@fig:cad-figure].
:::


@@ -474,13 +473,13 @@ There is a wonderful essay by [Isaac Asimov](https://en.wikipedia.org/wiki/Isaac

We can then merge this idea by Asimov with an adapted version of the [Saint-Venant's principle](https://en.wikipedia.org/wiki/Saint-Venant%27s_principle) and note that the detailed transient temperature distribution is important only around the location of the SCLs. We can then make an engineering approximation and

1. compute the transient thermal problem using a reduced mesh around the SCLs, and
2. assume the part of the full system which is not contained in the reduced mesh is at an uniform (though not constant in time) temperature equal to the average of the inner and outer temperatures in the pipe at each side of the reduced mesh.
1. compute the transient thermal problem using a reduced mesh around the material interface, and
2. assume the part of the full system which is not contained in this reduced mesh has an uniform (though not constant in time) temperature as if the reduced model was extended in each direction.


Instead of solving the transient heat-conduction problem with the internal temperature of the pipes equal to the temperature of the water in the reference transient condition of the power plant and an external condition of natural convection to the ambient temperature in the whole geometry of [@fig:cad-figure], a reduced model consisting of half the valve body a small length of the pipes at both the valve inlet and outlet is used as shown in [@fig:valve-temp]. Once the temperature distribution\ $\hat{T}(\mathbf{x},t)$ for each time is obtained in the reduced mesh, the actual temperature distribution\ $T(\mathbf{x},t)$ is computed by an algebraic generalisation of $\hat{T}(\mathbf{x},t)$ in the full mesh of [@fig:mech]. Those locations which are not covered by the reduced model are generalised with a time-dependent uniform temperature which is the average of the inner and outer temperatures at the inlet and outlet of the reduced mesh.
Instead of solving the transient heat-conduction problem on the full 200k-nodes mesh of [@fig:cad-figure], we solve in on a reduced model consisting of half the valve body a small length of the pipes at both the valve inlet and outlet as shown in [@fig:valve-temp], which has 30k nodes 100k first-order tetrahedra. Once the temperature distribution\ $\hat{T}(\mathbf{x},t)$ for each time is obtained in the reduced mesh, the actual temperature distribution\ $T(\mathbf{x},t)$ is computed by an algebraic generalisation of $\hat{T}(\mathbf{x},t)$ in the full mesh of [@fig:mech]. Those locations which are not covered by the reduced model are generalised with a time-dependent uniform temperature which is the mean value of the temperature at the inlet and outlet of the reduced mesh from [@fig:valve-temp].

![Transient temperature distribution in a reduced mesh around the valve](temp-valve-commented.svg){#fig:valve-temp width=100%}
![Transient temperature distribution in a reduced mesh around the valve.](temp-valve-commented.svg){#fig:valve-temp width=100%}


Note that there is no need to have a one-to-one correspondence between the elements from the reduced mesh with the elements from the original one. Actually, the reduced mesh contains first-order elements whilst the former has second-order elements. Also the grid density is different, yet both of them are locally refined around the material interface. Nevertheless, the finite-element solver [Fino](https://www.seamplex.com/fino)---used to solve both the heat and the mechanical problems---allows to read functions of space and time defined over one mesh and continuously evaluate and use them into another one even if the two grids have different elements, orders or even dimensions.
@@ -523,7 +522,7 @@ These first modes, shown in\ [@fig:modes], that take up most of the energy are t
divert(0)


Since the computation of the loads that a certain earthquake gives rise to would add a significant amount of complexity to this already-complex case study (after all this is the main point of this chapter!), the details are skipped. In any case, we need to compute the first natural modes of oscillation of the piping section under study ([@fig:modes]) and then, after some cumbersome mathematics (which I encourage those brave readers to dig into), obtain an statically-equivalent load distribution. In effect, [@fig:mods] shows the first six natural modes of oscillation of the piping system unders study. This information can be used to compute an acceleration distribution which, when multiplied by the density, give a load distribution which is, in a certain sense, “statically equivalent” to the dynamic solicitations created by the earthquake.
Since the computation of the loads that a certain earthquake gives rise to would add a significant amount of complexity to this already-complex case study (after all this is the main point of this chapter!), the details are skipped. In any case, we need to compute the first natural modes of oscillation of the piping section under study ([@fig:modes]) and then, after some cumbersome mathematics (which I encourage those brave readers to dig into), obtain an statically-equivalent load distribution. In effect, [@fig:modes] shows the first six natural modes of oscillation of the piping system under study. This information can be used to compute an acceleration distribution which, when multiplied by the steel density, give a load distribution which is---in a certain sense---“statically equivalent” to the dynamic solicitations created by the earthquake.

::::: {#fig:modes}
![$f_1 \approx 20$\ [Hz](https://www.seamplex.com/docs/nafems4/mode1.webm)](mode1.0000.png){width=48%}\
@@ -546,7 +545,7 @@ divert(-1)

![$a_z$](az.png){width=80%}

Equivalent accelerations for a certain piping section
Equivalent accelerations for a certain piping section.
:::::
divert(0)

@@ -677,14 +676,14 @@ divert(0)
### ASME stress linearisation divert(-1)(not linearity!)divert(0)

divert(-1) After discussing linearity, let us now dig into linearisation. The name is similar but these two animals are very different beasts.divert(0)
We said in\ [@sec:case] that the ASME Boiler and Pressure Vessel Code was born long before modern finite-elements methods were developed and of course being massively available for general engineering analysis (democratised?). Yet the code provides a comprehensive, sound and---more importantly---widely and commonly-accepted body of knowledge such that the regulatory authorities require its enforcement to nuclear plant owners.
We said in\ [@sec:case] that the ASME Boiler and Pressure Vessel Code was born long before modern finite-elements methods were developed and of course being massively available for general engineering analysis (is the word _democratised_?). Yet the code provides a comprehensive, sound and---more importantly---widely and commonly-accepted body of knowledge such that the regulatory authorities require its enforcement to nuclear plant owners.

One of the main issues of the ASME code refers to what is known as “membrane” and “bending” stresses. These are defined in [section\ VIII](https://en.wikipedia.org/wiki/ASME_Boiler_and_Pressure_Vessel_Code#ASME_BPVC_Section_VIII_-_Rules_for_Construction_of_Pressure_Vessels) annex 5-A, although they are generally used in other sections, particularly [section\ III](https://en.wikipedia.org/wiki/ASME_Boiler_and_Pressure_Vessel_Code#ASME_BPVC_Section_III_-_Rules_for_Construction_of_Nuclear_Facility_Components). divert(-1)Briefly, they give the zeroth-order (membrane) and first-order (bending) [moments](https://en.wikipedia.org/wiki/Moment_(mathematics)) of the stress distribution along a so-called Stress Classification Line or SCL, which should be chosen depending on the type of problem under analysis.
divert(0)

Briefly, the membrane stress gives a measure of the internal stresses that are needed to balance the external loads. The bending stress gives a measure of the internal stresses which are not self-balanced and arise due to the external load operating on the solid under study. These measures are computed along the already-introduced Stress Classification Lines. There are very interesting physical interpretations of what these stresses mean which. They are beyond the scope of this chapter but reference [@angus-linearization] provides a very interesting study on the subject.
Briefly, the membrane stress gives a measure of the internal stresses that are needed to balance the external loads. The bending stress gives a measure of the internal stresses which are not self-balanced and arise due to the external load operating on the solid under study. These two measures are computed along the already-introduced Stress Classification Lines. There are very interesting physical interpretations of what these stresses mean. They are beyond the scope of this chapter but reference [@angus-linearization] provides a very interesting study on the subject.

The computation of these membrane and bending stresses is called “stress linearisation” because it is like computing the [Taylor expansion](https://en.wikipedia.org/wiki/Taylor_series) (or to differentiate between balanced and non-balanced stresses, expansion in [Legendre polynomials](https://en.wikipedia.org/wiki/Legendre_polynomials)) of an arbitrary stress distribution along a line, and retaining the first two terms. That is to say, to obtain a _linear approximation_ of the fully-detailed stress distribution along the SCL. As for the ASME requirements, they are a way of having the mean and linear contributions of a certain stress distribution along the pipe’s wall thickness.
The computation of these membrane and bending stresses is called “stress linearisation” because it is like computing the [Taylor expansion](https://en.wikipedia.org/wiki/Taylor_series) (or to differentiate between balanced and non-balanced stresses, expansion in [Legendre polynomials](https://en.wikipedia.org/wiki/Legendre_polynomials)) of an arbitrary stress distribution along a line, and retaining the first two terms. That is to say, to obtain a _linear approximation_ of the fully-detailed stress distribution along the SCL. As for the ASME requirements, they are a way of having the average plus standard-deviation contributions of a certain stress distribution along the pipe’s wall thickness.


divert(-1)
@@ -1016,38 +1015,46 @@ divert(0)

A fellow mechanical engineer who went to the same high school I did, who went to the same engineering school I did and who worked at the same company I did, but who earned a PhD in Norway once told me two interesting things about finite-elements graduate courses. First, that in Trondheim the classes were taught by faculty from the the mathematics department rather than from the mechanical engineering department. It made complete sense to me, as I always have thought finite elements mainly as a maths subject. And even though some engineers might know some maths, it is nothing compared to actual mathematicians. Secondly, that they called the thermal, natural oscillations and elastic problems as the rhyming trio “bake, shake and break” (they also had “wake” for fluids, but that is a different story). These are just the three problems listed in section\ [@sec:piping-nuclear] that we need to solve in our nuclear power plant.

So here we are again with the case study where we have to compute the linearised stresses at certain SCLs located near the interface between two different kinds of steels during operational and incidental transients of the plant. The first part is then to “bake” the pipes, modelling a thermal transient with time-dependent temperature or convection boundary conditions (it depends on the system). This steps gives a time and space-dependent temperature\ $T(x,y,z,t)$.
So here we are again with the case study where we have to compute the linearised stresses at certain SCLs located near the interface between two different kinds of steels during operational and incidental transients of the plant. The first part is then to “bake” the pipes, modelling a thermal transient with time-dependent temperature boundary conditions on the inner surface of the pipes following the postulated transients from [@fig:pt]. This steps gives a time and space-dependent temperature\ $T(x,y,z,t)$ within the bulk of the pipes.

We then proceed to “shake” the pipes. That is to say, we obtain a distributed load vector\ $\mathbf{f}(x,y,z)$ which is statically equivalent to the design earthquake.

Finally we attempt to “break” the pipes successively solving many steady-state elastic problems for different times\ $t$ of the operational transient. Some remarks about this step:
Finally we attempt to “break” the pipes successively solving many steady-state (i.e. quasi-static) elastic problems for different times\ $t$ of each of the operational transients from [@fig:pt]. The principal stresses at the internal points of two SCLs for the four transients juxtaposed into a single time history are shown in [@fig:sigmas]. Some remarks about this step:

:::: {#fig:sigmas}
![SCL #1](sigmas-scl1.svg){#fig:sigmas-scl1}

![SCL #4](sigmas-scl4.svg){#fig:sigmas-scl4}

Primary stresses at the internal points of two SCLs for the “break” step.
::::

1. The material properties are temperature-dependent (we use data from [ASME\ II](https://en.wikipedia.org/wiki/ASME_Boiler_and_Pressure_Vessel_Code#ASME_BPVC_Section_II_-_Materials) part\ D).
2. Thermal expansion is taken into account. The reference temperature (i.e. the temperature at which there is no expansion) is\ 20ºC that coincides with ASME’s decision of the reference temperature for the mean thermal expansion coefficients.
3. The temperature distribution\ $T(x,y,t,z)$ for bullets 1 & 2 is the generalisation of the reduced-model procedure explained in\ [@sec:thermal].
4. The internal faces of the pipes are subject to an uniform pressure\ $p(t)$ given by the definition of the transient.
5. There are mechanical supports throughout the piping system. Depending on the type of the support (i.e. vertical, lateral, axial, full, etc.) one or more degrees of freedom (i.e. $u$, $v$ and/or $w$) are fixed to zero. The ends of the CAD models are chosen always to have axially-null displacements.
6. The earthquake-equivalent volumetric force\ $\mathbf{f}(x,y,z)$ is only be applied at the time\ $t$ where the maximum stresses occur.
2. Thermal expansion in the pipes is taken into account. The reference temperature (i.e. the temperature at which there is no expansion) is\ 20ºC that coincides with ASME’s decision of the reference temperature for the mean thermal expansion coefficients in section\ II part\ D.
3. The temperature distribution\ $T(x,y,t,z)$ for bullets 1 & 2 is the generalisation of the temperature computed in the reduced-model of [@fig:valve-temp] to the full mesh of [@fig:mech] as explained in\ [@sec:thermal].
4. The internal faces of the pipes are subject to an uniform pressure\ $p(t)$ given by the definition of the transients from [@fig:pt].
5. There are mechanical supports throughout the piping system. Depending on the type of the support (i.e. vertical, lateral, axial, full, etc.) one or more degrees of freedom (i.e. displacements in $x$, $v$ and/or $z$) are fixed to zero. The ends of the CAD models are chosen always to have axially-null displacements. [@Fig:mech] shows the location and nature of the supports.
6. The earthquake-equivalent volumetric force\ $\mathbf{f}(x,y,z)$ is only be applied at the time\ $t$ where the maximum stresses is expected to occur.
dnl Note that due to the discussion from\ [@sec:linearity] we cannot compute the stresses raised just by\ $\mathbf{f}(x,y,z)$ and then add them to the main stresses. The force has to be included into the “break” step. An educated guess of the time where the maximum stress occur is usually enough. Anyway, it might be necessary a trial and error scheme to find the sweet spot.
7. According to ASME\ III, the seismic load has to be applied during two seconds with the two possible signs. That is to say, apply $\mathbf{f}(x,y,z)$ during two seconds and then $-\mathbf{f}(x,y,z)$ during two further seconds when the main stresses are maximums.
8. A number of stress classification lines have to be defined. The locations should be previously accorded with the plant owner and/or the regulator.
7. According to ASME\ III, the seismic load has to be applied during two seconds with the two possible signs. That is to say, apply $\mathbf{f}(x,y,z)$ during two seconds and then $-\mathbf{f}(x,y,z)$ during two further seconds.
8. The fatigue lifetime estimation will be performed at the locations of the internal point of each SCLs. It is recommended to have every engineer involved int the project to agree with the number and locations of the SCLs. In the present case, there are four SCLs located as shown in\ [@fig:scls].
9. The stress linearisation has to be performed individually for each principal stress\ $\sigma_1$, $\sigma_2$ and $\sigma_3$ to fulfil the requirements ASME\ III\ NB-3126 (see [@sec:in-air] below).
10. This “break” step is linear.

Is the last bullet right? [Surely you’re joking, Mr.\ Theler!](https://en.wikipedia.org/wiki/Surely_You're_Joking%2C_Mr._Feynman!) Linear problems are simple and almost useless. How can this extremely complex problem be linear? Well, let us see. First, there are two main kinds of non-linearities in FEM:
Is the last bullet right? [Surely you’re joking, Mr.\ Theler!](https://en.wikipedia.org/wiki/Surely_You're_Joking%2C_Mr._Feynman!) Linear problems are simple and almost useless. How can this extremely complex problem be linear? Well, let us see. First, there are [two main kinds of non-linearities in FEM](https://enterfea.com/how-to-tackle-nonlinear-finite-element-analysis/):

1. Geometrical non-linearities
2. Material non-linearities

The first one is easy. Due to the fact that the pipes are made of steel, it is expected that the actual deformations are relatively small compared to the original dimensions. This leads to the fact that the mechanical rigidity (i.e. the stiffness matrix) does not change significantly when the loads are applied. Therefore, we can safely assume that the problem is geometrically linear.
The first one is easy. Due to the fact that the pipes are made of steel, it is expected that the actual deformations are relatively small compared to the original dimensions. This leads to the fact that the mechanical rigidity (i.e. the stiffness matrix\ $K$) does not change significantly when the loads are applied. Therefore, we can safely assume that the problem is geometrically linear.

Let us now address material non-linearities. On the one hand we have the temperature-dependent issue. According to ASME\ II part\ D, what depends on temperature\ $T$ is the Young’s Modulus\ $E$. But the stress-strain relationship is yet
Let us now address material non-linearities. On the one hand we have the temperature-dependent issue. According to ASME\ II part\ D, what depends on temperature\ $T$ is the Young’s Modulus\ $E$. But the stress-strain relationship is still

$$ \sigma = E(T) \cdot \epsilon $$

What changes with temperature is the slope of\ $\sigma$ with respect to\ $\epsilon$ (think and imagine!), but the relationship between them is still _linear_.
What changes with temperature is the slope of\ $\sigma$ with respect to\ $\epsilon$ (think and imagine!), but the relationship between them is _still linear_.

On the other hand, we have a non-trivial temperature distribution\ $T(\mathbf{x}, t)$ within the pipes that is a snapshot of a transient heat conduction problem at a certain time\ $t$ (think and picture yourself taking photos of the temperature distribution changing in time). Let us now forget about the time, as after all we are solving a steady-state elastic problem. Now you can trust me or ask a FEM teacher, but the continuous displacement formulation can be loosely written as
On the other hand, we have a non-trivial temperature distribution\ $T(\mathbf{x}, t)$ within the pipes that is a snapshot of a transient heat conduction problem at a certain time\ $t$ (think and picture yourself taking photos of the temperature distribution changing in time and obtaining something like [@fig:temp-valve]). Let us now forget about the time, as after all we are solving a quasi-static elastic problem. Now you can trust me or ask a FEM teacher, but the continuous displacement formulation can be loosely written as

$$ K\big[E\left(T(\mathbf{x})\right), \mathbf{x}\big] \cdot \mathbf{u}(\mathbf{x}) = \mathbf{b}(\mathbf{x})$$

@@ -1055,32 +1062,33 @@ If you notice, the complex dependence of the stiffness matrix\ $K$ can be reduce

$$ K(\mathbf{x}) \cdot \mathbf{u}(\mathbf{x}) = \mathbf{b}(\mathbf{x})$$

And this last expression is linear in\ $\mathbf{u}$! In effect, the discretisation step means to integrate over\ $\mathbf{x}$. As\ $K$, $\mathbf{u}$ and\ $\mathbf{b}$ depend only on\ $\mathbf{x}$, then after integration one gets just numbers inside $K$ and $\mathbf{b}$. Again, you can either, in increasing order of recommendation:
And this last expression is linear in\ $\mathbf{u}$! In effect, the spatial discretisation scheme used in the finite-element method is based on integration over\ $\mathbf{x}$ in the problem domain (i.e. the geometry). As\ $K$, $\mathbf{u}$ and\ $\mathbf{b}$ depend only on\ $\mathbf{x}$, then after integration one gets just numbers inside $K$ and $\mathbf{b}$ which do not depend on the unknown displacements\ $\mathbf{u}(\mathbf{x})$. Again, you can either, in increasing order of recommendation:

1. trust me,
2. ask a teacher, or
3. go through with the maths.

To recapitulate, the figures in this section show some partial non-dimensional results of an actual system of a certain nuclear power plant. The main issues to study were the interfaces between a carbon-steel pipe and a stainless-steel orifice plate used to measure the (heavy) water flow through the line. The steps discussed so far include
To recapitulate, the steps discussed so far include

1. building a CAD model of the piping section under study, which will be the main domain ([@fig:case-cad1] or [@fig:cad-figure;@fig:weldolet-cad;@fig:valve])
2. creating a mesh for the main domain refining locally around the material interfaces ([@fig:case-mesh2] or [@fig:weldolet-mesh;@fig:real])
3. defining the number and locations of the SCLs ([@fig:case-scls] or [@fig:weldolet-scls;@fig:valve])
4. computing a heat conduction (bake) transient problem with temperatures as a function of time from the operational transient in a simple domain using temperature-dependent thermal conduction coefficients from ASME\ II\ part D ([@fig:case-temp] or [@fig:valve-temp])
5. generalising the temperature distribution as a function of time to the general domain ([@fig:case-temp2] or [@fig:real])
6. performing a modal analysis (shake) on the main domain to obtain the main oscillation frequencies and modes ([@fig:case-mode] dnl or [@fig:modes])
7. obtaining a distributed force statically-equivalent to the earthquake load (shake, [@fig:case-acceleration] or [@fig:acceleration])
8. successively solving the linear elastic problem for different times using the generalised temperature distribution taking into account
1. building a CAD model of the piping section under study, which will be the main domain ([@fig:cad-figure])
2. defining the number and details of each operational transient to be included into the analysis ([@fig:pt])
3. defining the number and locations of the stress classification lines ([@fig:scls])
4. creating a mesh for the main domain refining locally around the material interfaces ([@fig:mech])
5. computing a heat conduction (“bake”) transient problem with temperatures as a function of time from the operational transients in a simple domain using temperature-dependent thermal conduction coefficients ([@fig:valve-temp])
6. performing a modal analysis (shake) on the main domain to obtain the main oscillation frequencies and modes ([@fig:modes])
7. obtaining a distributed force statically-equivalent to the earthquake load
8. solving a quasi-static linear elastic problem for different reading the temperature $T(\vec{x},t)$ computed in step\ 4 taking into account
a. the dependence of the Young’s Modulus\ $E$ and the thermal expansion coefficient\ $\alpha$ with temperature,
b. the thermal expansion effect itself
c. the instantaneous pressure exerted in the internal faces of the pipes at the time\ $t$ according to the definition of the operational transient
c. the instantaneous pressure exerted in the internal faces of the pipes at the time\ $t$ according to the definition of each operational transient
d. the restriction of the degrees of freedom of those faces, lines or points that correspond to mechanical supports located both within and at the ends of the CAD model
e. the earthquake load, which according to ASME should be present only during four seconds of the transient: two seconds with one sign and the other two seconds with the opposite sign. This period should be selected to coincide with the instant of highest mechanical stress (conservative computation)
9. computing the linearised stresses (membrane and membrane plus bending) at the SCLs combining them as Principal\ 1, Principal\ 2, Principal\ 3 and Tresca^[A deep technical note should be added for discussing the validity of linearising a stress invariant as the principall stresses individually. It should be enough for the present study to keep in mind that in [@sec:in-air] it is the difference of these linearised principal stresses (i.e. Tresca-like) are used to compute the stress amplitude of the periodic load for fatigue assessment.]
10. juxtaposing these linearised stresses for each time of the transient and for each transient so as to obtain a single time-history of stresses including all the operational and/or incidental transients under study, which is what stress-based fatigue assessment needs (recall\ [@sec:fatigue] and go on to\ [@sec:usage]).
e. the earthquake load, which according to ASME should be present only during four seconds of the transient: two seconds with one sign and the other two seconds with the opposite sign.
9. computing the linearised stresses (membrane and membrane plus bending) at the SCLs
10. juxtaposing these linearised stresses for each time of the transient and for each transient so as to obtain a single time-history of stresses including all the operational and/or incidental transients under study, which is what stress-based fatigue assessment needs (@fig:sigmas).

A pretty nice list of steps, which definitely I would not have been able to tackle when I was in college. Would you?

divert(-1)

## Cumulative usage factors {#sec:usage}

@@ -1252,12 +1260,12 @@ Here is a list of sub-problems and stuff to play with.
- <https://youtu.be/Q-lKK4A2OzA>
* “On convergence of linearized stresses in an infinite pipe computed using the finite element method” from [@sec:infinite-pipe;@sec:infinite-pipe;@sec:infinite-pipe-fem]
- <https://www.seamplex.com/fino/doc/pipe-linearized/>
divert(-1)
dnl divert(-1)
* The three cubes from [@sec:linearity]
- case A: pure normal loads (<https://caeplex.com/p/d8fe>)
- case B: pure shear loads (<https://caeplex.com/p/b494>)
- case C: the combination of A & B (<https://caeplex.com/p/9899>)
divert(0)
dnl divert(0)
* The animations of natural oscillations in [@fig:modes]
- <https://www.seamplex.com/docs/nafems4/mode1.webm>
- <https://www.seamplex.com/docs/nafems4/mode2.webm>
@@ -1276,4 +1284,5 @@ See <https://www.seamplex.com/nafems> for new material, updated links and the fu

dnl # Concluding Remarks

divert(0)
# References

BIN
pt-1.pdf Voir le fichier


+ 56
- 56
pt-1.svg Voir le fichier

@@ -24,40 +24,40 @@
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pt-2.pdf Voir le fichier


+ 12
- 12
pt-2.svg Voir le fichier

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BIN
pt-3.pdf Voir le fichier


+ 16
- 16
pt-3.svg Voir le fichier

@@ -127,22 +127,22 @@
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BIN
pt-4.pdf Voir le fichier


+ 12
- 12
pt-4.svg Voir le fichier

@@ -145,18 +145,18 @@
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sigmas-scl1.pdf Voir le fichier


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sigmas-scl1.svg Voir le fichier

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sigmas-scl2.pdf Voir le fichier


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sigmas-scl2.svg Voir le fichier

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sigmas-scl3.pdf Voir le fichier


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sigmas-scl4.pdf Voir le fichier


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sigmas-scl4.svg Voir le fichier

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