FEAPpv

FEAPpv A Finite Element Analysis Program: Personal Version. FEAPpv is a general purpose finite element analysis program which is designed for research and educational use (If you are looking for FEAP and not FEAPpv please see www.ce.berkeley.edu/feap). FEAPpv is described in the references: The Finite Element Method: Its Basis and Fundamentals,6th ed., by O.C. Zienkiewicz, R.L. Taylor and J.Z. Zhu, Elsevier, Oxford, 2005, (www.elsevier.com). The Finite Element Method for Solid and Structural Mechanics,6th ed., by O.C. Zienkiewicz and R.L. Taylor, Elsevier, Oxford, 2005, (www.elsevier.com).


References in zbMATH (referenced in 331 articles , 1 standard article )

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  1. Campos, Lucas Silveira; Loeffler, Carlos Friedrich; Netto, Fabrício Oliveira; dos Santos, Áquila de Jesus: Testing the accomplishment of the radial integration method with the direct interpolation boundary element technique for solving Helmholtz problems (2020)
  2. Spreng, Fabian; Vacondio, Renato; Eberhard, Peter; Williams, John R.: An advanced study on discretization-error-based adaptivity in smoothed particle hydrodynamics (2020)
  3. Areias, P.; Pires, M.; Bac, N. Vu; Rabczuk, Timon: An objective and path-independent 3D finite-strain beam with least-squares assumed-strain formulation (2019)
  4. Bacchelli, Valeria; Pierotti, Dario; Micheletti, Stefano; Perotto, Simona: Parameter identification for the linear wave equation with Robin boundary condition (2019)
  5. Bakhtiari, Mehrdad; Lakis, Aouni A.; Kerboua, Youcef: Derivatives of fourth order Kronecker power systems with applications in nonlinear elasticity (2019)
  6. Chen, Y. Z.: Numerical test for the Neumann problem of interior BVP of plane elasticity (2019)
  7. Cozma, Andrei; Mariapragassam, Matthieu; Reisinger, Christoph: Calibration of a hybrid local-stochastic volatility stochastic rates model with a control variate particle method (2019)
  8. Dong, Leiting; Yang, Tian; Wang, Kailei; Atluri, Satya N.: A new fragile points method (FPM) in computational mechanics, based on the concepts of point stiffnesses and numerical flux corrections (2019)
  9. Faria, Ricardo; Oliveira, Sérgio; Silvestre, Ana L.: A fluid-structure interaction model for dam-water systems: analytical study and application to seismic behavior (2019)
  10. He, P. Q.; Sun, Q.; Liang, K.: Generalized modal element method. I: Theory and its application to eight-node asymmetric and symmetric solid elements in linear analysis (2019)
  11. Huang, He; Zou, Ming-Song; Jiang, Ling-Wen: Study of integrated calculation method of fluid-structure coupling vibrations, acoustic radiation, and propagation for axisymmetric structures in ocean acoustic environment (2019)
  12. Hu, Dean; Zhang, Li; Wan, Detao: Evaluation of equivalent material properties of reinforced composites by a novel smoothed rebar element technique (2019)
  13. Iaconeta, I.; Larese, A.; Rossi, R.; Oñate, E.: A stabilized mixed implicit material point method for non-linear incompressible solid mechanics (2019)
  14. Pinto da Silva, Marcelo; Machado, Roberto Dalledone; Abdalla Filho, João Elias: The enriched modified local Green’s function method applied to elasto static problems (2019)
  15. Schöllhammer, D.; Fries, T. P.: Kirchhoff-Love shell theory based on tangential differential calculus (2019)
  16. Siryk, Sergii V.: A note on the application of the Guermond-Pasquetti mass lumping correction technique for convection-diffusion problems (2019)
  17. Teixeira Parente, Mario; Mattis, Steven; Gupta, Shubhangi; Deusner, Christian; Wohlmuth, Barbara: Efficient parameter estimation for a methane hydrate model with active subspaces (2019)
  18. Wang, Tao; Ye, Xuan; Liu, Zhanli; Chu, Dongyang; Zhuang, Zhuo: Modeling the dynamic and quasi-static compression-shear failure of brittle materials by explicit phase field method (2019)
  19. Xu, Wei; Zang, Mengyan; Sakamoto, Jiro; Zhang, Shupei: 3D adaptive combined DE/FE algorithm for analyzing impact fracture of laminated glass (2019)
  20. Álvarez Hostos, Juan C.; Fachinotti, Victor D.; Sarache Piña, Alirio J.; Bencomo, Alfonso D.; Puchi Cabrera, Eli S.: Implementation of standard penalty procedures for the solution of incompressible Navier-Stokes equations, employing the element-free Galerkin method (2018)

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