EXPLICIT SERIES SOLUTION OF A CLOSURE MODEL FOR THE VON KÁRMÁN–HOWARTH EQUATION.
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- ANZIAM Journal, 2010, v. 52, n. 2, p. 179, doi. 10.1017/S1446181111000678
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Works matching Von Kármán equations
Results: 184
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2
Finite element approximations of bifurcation problem for Marguerre-von Kármán equations.
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- Palestine Journal of Mathematics, 2017, v. 6, p. 37
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3
Functionally Graded Thin Circular Plates with Different Moduli in Tension and Compression: Improved Föppl–von Kármán Equations and Its Biparametric Perturbation Solution.
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- Mathematics (2227-7390), 2022, v. 10, n. 19, p. 3459, doi. 10.3390/math10193459
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4
On the bifurcation of solutions to Marguerre-von Kármán equations.
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- Journal of Analysis & Its Applications / Zeitschrift für Analysis & ihre Anwendungen, 2023, v. 42, n. 3/4, p. 331, doi. 10.4171/ZAA/1738
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5
Variational study of bifurcations in von Kármán equations.
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- Frontiers of Mathematics in China, 2019, v. 14, n. 3, p. 567, doi. 10.1007/s11464-019-0766-8
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6
Some Results for a von Kármán Equation with Variable Exponent Modeling Suspension Bridges.
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- Bulletin of the Iranian Mathematical Society, 2024, v. 50, n. 3, p. 1, doi. 10.1007/s41980-024-00870-3
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7
Intrinsic Marguerre–von Kármán equations.
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- Mathematics & Mechanics of Solids, 2024, v. 29, n. 2, p. 386, doi. 10.1177/10812865231182070
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8
Morley FEM for a Distributed Optimal Control Problem Governed by the von Kármán Equations.
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- Computational Methods in Applied Mathematics, 2021, v. 21, n. 1, p. 233, doi. 10.1515/cmam-2020-0030
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9
Optimal control problems governed by Marguerre–von Kármán evolution equations with long memory.
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- Evolution Equations & Control Theory, 2025, v. 14, n. 4, p. 1, doi. 10.3934/eect.2025001
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10
A posteriori error analysis for a distributed optimal control problem governed by the von Kármán equations.
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- ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN), 2022, v. 56, n. 5, p. 1655, doi. 10.1051/m2an/2022040
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11
Error estimates for the numerical approximation of a distributed optimal control problem governed by the von Kármán equations.
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- ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN), 2018, v. 52, n. 3, p. 1137, doi. 10.1051/m2an/2018023
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12
Galerkin-Type Solution of the Föppl–von Kármán Equations for Square Plates.
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- Symmetry (20738994), 2025, v. 17, n. 1, p. 32, doi. 10.3390/sym17010032
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13
A priori and a posteriori error control of discontinuous Galerkin finite element methods for the von Kármán equations.
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- IMA Journal of Numerical Analysis, 2019, v. 39, n. 1, p. 167, doi. 10.1093/imanum/dry003
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14
Generalized Marguerre-von Kármán Equations for a Nonlinearly Elastic Shallow Shell.
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- Applicable Analysis, 2002, v. 81, n. 5, p. 1107, doi. 10.1080/0003681021000029909
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15
Hessian discretisation method for fourth-order semi-linear elliptic equations: applications to the von Kármán and Navier–Stokes models.
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- Advances in Computational Mathematics, 2021, v. 47, n. 2, p. 1, doi. 10.1007/s10444-020-09837-4
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16
Conforming finite element methods for the von Kármán equations.
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- Advances in Computational Mathematics, 2016, v. 42, n. 5, p. 1031, doi. 10.1007/s10444-016-9452-5
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17
On the Existence of Solutions to the Generalized Marguerre-von Kármán Equations.
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- Mathematics & Mechanics of Solids, 2006, v. 11, n. 1, p. 83, doi. 10.1177/1081286505046480
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18
BILINEAR OPTIMAL CONTROL OF THE VELOCITY TERM IN A VON KÁRMÁN PLATE EQUATION.
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- ANZIAM Journal, 2013, v. 54, n. 4, p. 291, doi. 10.1017/S1446181113000205
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19
ON THE GENERALIZED VON KÁRMÁN EQUATIONS AND THEIR APPROXIMATION.
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- Mathematical Models & Methods in Applied Sciences, 2007, v. 17, n. 4, p. 617, doi. 10.1142/S0218202507002042
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20
Conservative numerical methods for the Full von Kármán plate equations.
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- Numerical Methods for Partial Differential Equations, 2015, v. 31, n. 6, p. 1948, doi. 10.1002/num.21974
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21
The time-dependent von Kármán plate equation as a limit of 3d nonlinear elasticity.
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- Calculus of Variations & Partial Differential Equations, 2011, v. 41, n. 1/2, p. 241, doi. 10.1007/s00526-010-0360-0
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22
Global existence and uniqueness of weak solution to nonlinear viscoelastic full Marguerre-von Kármán shallow shell equations.
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- Acta Mathematica Sinica, 2009, v. 25, n. 12, p. 2133, doi. 10.1007/s10114-009-7048-4
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23
Von Kármán equations for an elastic plate with dislocations and disclinations.
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- Doklady Physics, 2007, v. 52, n. 1, p. 67, doi. 10.1134/S102833580701017X
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24
Exponential decay for a von Kármán equations of memory type with acoustic boundary conditions.
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- Mathematical Methods in the Applied Sciences, 2015, v. 38, n. 4, p. 598, doi. 10.1002/mma.3090
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25
A Note on the Solution of the Von Kármán Equations Using Series and Chebyshev Spectral Methods.
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- Boundary Value Problems, 2010, p. 1, doi. 10.1155/2010/471793
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26
Asymptotic Justification of Equations for von Kármán Membrane Shells.
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- Mathematical Notes, 2023, v. 114, n. 3/4, p. 536, doi. 10.1134/S0001434623090237
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27
Morley type virtual element method for von Kármán equations.
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- Advances in Computational Mathematics, 2024, v. 50, n. 5, p. 1, doi. 10.1007/s10444-024-10158-z
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28
Von Kármán equations with uncertain input data and the worst scenario method.
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- ZAMM -- Journal of Applied Mathematics & Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 2007, v. 87, n. 10, p. 747, doi. 10.1002/zamm.200710348
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29
On Nonstationary von Kármán Equations.
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- ZAMM -- Journal of Applied Mathematics & Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1996, v. 76, n. 10, p. 559, doi. 10.1002/zamm.19960761006
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30
On Regularity of Variational Solutions of the von KÁRMÁN Equations.
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- Mathematische Nachrichten, 1976, v. 71, n. 1, p. 23, doi. 10.1002/mana.19760710103
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31
On the general homogenization of von Kármán plate equations from three-dimensional nonlinear elasticity.
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- Analysis & Applications, 2017, v. 15, n. 1, p. 1, doi. 10.1142/S0219530515500244
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32
Instrumentación hidráulica y su aplicación a las ecuaciones de Nikuradse y Prandtl-Von Kármán, para la estimación de la rugosidad compuesta en túneles de desvío. Caso de estudio: río Grijalva.
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- Tecnología y Ciencias del Agua, 2022, v. 13, n. 2, p. 175, doi. 10.24850/j-tyca-2022-02-04
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33
Analytic Solutions of Von Kármán Plate under Arbitrary Uniform Pressure - Equations in Differential Form.
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- Studies in Applied Mathematics, 2017, v. 138, n. 4, p. 371, doi. 10.1111/sapm.12158
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34
Uniform boundary stabilization of the dynamical von Kármán and Timoshenko equations for plates.
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- Proceedings of the Royal Society of Edinburgh: Section A: Mathematics, 2005, v. 136, n. 2, p. 385, doi. 10.1017/S0308210500004625
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35
On exponential stability for von Kármán equations in the presence of thermal effects.
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- Mathematical Methods in the Applied Sciences, 1998, v. 21, n. 5, p. 393, doi. 10.1002/(SICI)1099-1476(19980325)21:5<393::AID-MMA958>3.0.CO;2-J
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36
Global existence of classical solutions to the dynamical von Kármán equations.
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- Mathematical Methods in the Applied Sciences, 1993, v. 16, n. 8, p. 581, doi. 10.1002/mma.1670160806
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37
Finite element approximation of optimal control problems for the von Kármán equations.
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- Numerical Methods for Partial Differential Equations, 1995, v. 11, n. 1, p. 111, doi. 10.1002/num.1690110109
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38
Asymptotic justification of dynamical equations for generalized Marguerre–von Kármán anisotropic shallow shells.
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- Applicable Analysis, 2017, v. 96, n. 5, p. 741, doi. 10.1080/00036811.2016.1157585
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39
Von Kármán equations in L spaces.
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- Applicable Analysis, 2013, v. 92, n. 11, p. 2375, doi. 10.1080/00036811.2012.738362
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40
Exponential Decay for Nonlinear von Kármán Equations with Memory.
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- Abstract & Applied Analysis, 2013, p. 1, doi. 10.1155/2013/484596
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41
Ciarlet, G. / Rabier, P., Les Equations de von Kármán. Lecture Notes in Mathematics 826. Berlin-Heidelberg-New York, Springer-Verlag 1980. VI, 181 S., 15 Abb. DM 21,50. US $ 12.70. ISBN 3-540-10248-5.
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- ZAMM -- Journal of Applied Mathematics & Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1982, v. 62, n. 6, p. 278, doi. 10.1002/zamm.19820620621
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42
Existence, uniqueness, and numerical simulations of Föppl‐von Kármán equations for simply supported plate.
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- Mathematical Methods in the Applied Sciences, 2019, v. 42, n. 18, p. 7482, doi. 10.1002/mma.5872
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43
Thin vibrating plates: long time existence and convergence to the von Kármán plate equations.
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- GAMM Mitteilungen, 2011, v. 34, n. 1, p. 97, doi. 10.1002/gamm.201110015
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44
A perturbation solution of von-Kármán circular plates with different moduli in tension and compression under concentrated force.
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- Mechanics of Advanced Materials & Structures, 2016, v. 23, n. 3, p. 318, doi. 10.1080/15376494.2014.981615
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45
Self-similarity in fully developed homogeneous isotropic turbulence using the lyapunov analysis.
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- Theoretical & Computational Fluid Dynamics, 2012, v. 26, n. 1-4, p. 81, doi. 10.1007/s00162-010-0213-7
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46
Innovative Insights on the Thin Square Plate Large Deflection Problem.
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- Materials (1996-1944), 2023, v. 16, n. 21, p. 6967, doi. 10.3390/ma16216967
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47
Wavelet solution for large deflection bending problems of thin rectangular plates.
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- Archive of Applied Mechanics, 2015, v. 85, n. 3, p. 355, doi. 10.1007/s00419-014-0960-9
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48
A NONCONFORMING FINITE ELEMENT APPROXIMATION FOR THE VON KARMAN EQUATIONS.
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- ESAIM: Mathematical Modelling & Numerical Analysis (ESAIM: M2AN), 2016, v. 50, n. 2, p. 433, doi. 10.1051/m2an/2015052
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49
Approximation of the third two-point moments of the velocity field in isotropic turbulence.
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- Fluid Dynamics, 2012, v. 47, n. 6, p. 735, doi. 10.1134/S0015462812060063
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50
Lyapunov analysis for fully developed homogeneous isotropic turbulence.
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- Theoretical & Computational Fluid Dynamics, 2011, v. 25, n. 6, p. 421, doi. 10.1007/s00162-010-0211-9
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