The interaction of structural elements with the turbulent flow of the coolant leads to the appearance of various types of mechanical vibrations. Cyclic stresses associated with vibrations lead to the accumulation of fatigue damage and subsequent destruction of the elements. Friction at the points of contact of moving elements leads to wear and subsequent destruction of the sheath. The FSI (fluid structure interaction) approach is used to simulate deformable structural elements oscillations, in which the flow is calculated along the oscillating body, and as a result, the hydrodynamic forces are used to simultaneously calculate the dynamic displacement. With this approach, the calculation of nonstationary loads acting on deformable elements is performed using CFD codes and solid mechanics codes.

1.
R. D.
Blevins
,
Progr. in Nucl. Energ.
4
,
25
49
(
1979
).
2.
A. V.
Budnikov
 et al,
Dev. and Meth. of Measur.
10
(
3
),
223
232
(
2019
).
3.
A. V.
Garbaruk
,
M. Kh.
Strelets
and
M. L.
Shur
, [
Modeling of Turbulence in Calculations of Complex Flows]
. (
Polytech Univers. Publ. House
,
St. Petersburg
,
2012
). Russian.
4.
A.V.
Ermakov
,
I.K.
Marchevsky
and
G. A.
Shcheglov
, “
Vortex Element Method Scheme for Numerical Simulation in FSI-Problem for Clamped-Clamped Cylindrical Shell
,” in
11th World Congress on Computational Mechanics (WCCM XI), 5th European Conference on Computational Mechanics (ECCM V), 6th European Conference on Computational Fluid Dynamics (ECFD VI)
, edited by
E.
Onate
, et al
., (
Barcelona, Spain
,
2014
) pp.
5910
5919
.
5.
O. S.
Kotsur
and
G. A.
Shcheglov
, “
Viscous Fluid Simulation With the Vortex Element Method
,” in
31st Congress of the International Council of the Aeronautical Sciences, International Council of the Aeronautical Sciences
(
Belo Horizonte, Brazil
; September 09-14,
2018
), pp.
1
10
.
6.
E. A.
Mikhailov
,
I. K.
Marchevskii
and
K. S.
Kuzmina
,
J. of App. and Ind. Math.
13
(
4
), (
2019
).
7.
P. S.
Lukashin
,
V. G.
Melnikova
,
G. A.
Shcheglov
and
S. V.
Strijhak
, “
Using Open Source Software for Solving Aeroelasticity Case for Wind Turbine Blade
,” in
6th European Conference on Computational Mechanics (Solids, Structures and Coupled Problems), 7th European Conference on Computational Fluid Dynamics,
edited by
R.
Owen
, R. de Borst et. al
. (
International Centre for Numerical Methods in Engineering
, Glasgow, UK,
2018
), pp.
573
584
.
8.
E. E.
Ovsyannikova
and
V. S.
Kashirin
, “
Blood Flow Modeling With a Finite Element Living Heart Model in the Flowvision Software Complex
,” in
Topical Problems of Mechanical Engineering, IOP Conference Series: Materials Science and Engineering
,
747
,
1
,
16
,
2020
, 012070, (Moscow, Russia, 2019), pp. 1–6.
9.
K. S.
Kuzmina
,
I. K.
Marchevsky
and
E. P.
Ryatina
, “
On Partitioned and Monolithic Coupling Strategies in Lagrangian Vortex Methods for 2D FSI Problems
,”
6th European Conference on Computational Mechanics (Solids, Structures and Coupled Problems), 7th European Conference on Computational Fluid Dynamics
, edited by
R.
Owen
,
R.
de Borst
et. al. (
International Centre for Numerical Methods in Engineering
, Glasgow, UK,
2018
), pp.
2402
2409
.
10.
E. V.
Chernyaeva
 et al.,
Russ. J. of Nondestr. Test.
49
(
3
) (
2013
).
11.
K.
Singh
 et al.,
J. of Tribology
143
,
091602
1
(
2021
).
12.
K.
Takizawa
,
Y.
Bazilevs
and
T. E.
Tezduyar
,
Comp. Mech.
50
,
665
(
2012
).
13.
X. S.
Wang
,
Y.
Yang
and
T.
Wu
,
Comp. Model. in Eng. and Sc.
119
(
1
) (
2019
).
14.
A. S.
Liberson
,
Y. S.
Vahedein
and
D. A.
Borkholder
, “
Variational Approach of Constructing Reduced Fluid-Structure Interaction Models in Bifurcated Networks
,” in
2nd World Congress on Momentum, Heat and Mass Transfer
(
Barcelona, Spain
,
2017
).
15.
F.
Mazhar
 et al.,
Eng. Analys. with Bound. Elem.
124
(
2021
).
16.
V. L.
Biderman
, [
Theory of Mechanical Vibrations]
. (
Vysshaya Shkola
,
Moscow
,
1980
). Russian.
17.
J. A.
Schetz
and
A. E.
Fuhs
,
Fundamentals of Fluidmechanics
. (
John Wiley & Sons
,
New York
,
1999
).
18.
F.
Harris
, “
On the Use of Windows for Harmonic Analysis with the Discrete Fourier Transform
,” in
Proceedings of the IEEE
,
66
(
1
) (
1978
), pp.
51
83
.
This content is only available via PDF.
You do not currently have access to this content.