COMSOL

The COMSOL Multiphysics engineering simulation software environment facilitates all steps in the modeling process − defining your geometry, meshing, specifying your physics, solving, and then visualizing your results.Model set-up is quick, thanks to a number of predefined physics interfaces for applications ranging from fluid flow and heat transfer to structural mechanics and electromagnetic analyses. Material properties, source terms and boundary conditions can all be arbitrary functions of the dependent variables.Predefined multiphysics-application templates solve many common problem types. You also have the option of choosing different physics and defining the interdependencies yourself. Or you can specify your own partial differential equations (PDEs) and link them with other equations and physics.


References in zbMATH (referenced in 382 articles )

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  1. Chafaï, Adam; Vitry, Y.; Dehaeck, S.; Gallaire, F.; Scheid, B.; Colinet, P.; Lambert, P.: Two-dimensional modelling of transient capillary driven damped micro-oscillations and self-alignment of objects in microassembly (2021)
  2. Higa, Kenneth; Battaglia, Vincent S.; Srinivasan, Venkat: PyGDH: Python Grid Discretization Helper (2021) not zbMATH
  3. Karageorghis, Andreas; Tappoura, Demetriana; Chen, C. S.: The Kansa RBF method with auxiliary boundary centres for fourth order boundary value problems (2021)
  4. Kumar, Mithlesh; Mukherjee, Banibrata; Sen, Siddhartha: Analysis of static charge induced pull-in of an electrostatic MEMS (2021)
  5. Memon, Abid A.; Alotaibi, Hammad; Memon, M. Asif; Bhatti, Kaleemullah; Shaikh, Gul M.; Khan, Ilyas; Mousa, A. A.: Finite element analysis of fluid flow through the screen embedded between parallel plates with high Reynolds numbers (2021)
  6. Zhang, Yuwei; Zhan, Siyuan; Zhang, Kai; Zheng, Bailin; Lyu, Liangxinbu: Buckling behavior of a wire-like electrode with a concentration-dependent elastic modulus based on a deformed configuration (2021)
  7. Acebrón, Juan A.: A probabilistic linear solver based on a multilevel Monte Carlo method (2020)
  8. Adamiec-Wójcik, Iwona; Brzozowska, Lucyna; Wojciech, Stanisław: Effectiveness of the segment method in absolute and joint coordinates when modelling risers (2020)
  9. Alama, Stan; Bronsard, Lia; Golovaty, Dmitry: Thin film liquid crystals with oblique anchoring and boojums (2020)
  10. Asghari, Hossein; Dardel, Morteza: Geometric and structural optimization of fluid energy harvester with high efficiency and bandwidth (2020)
  11. Bhandari, Anupam: Study of ferrofluid flow in a rotating system through mathematical modeling (2020)
  12. Bourrou, Rémi; Budenkova, Olga; Charvin, Patrice; Lafon, Christophe; Lemont, Florent; Gagnoud, Annie: Numerical study of the hydrodynamics in a two-phase induction melter for nuclear waste treatment under various operating parameters (2020)
  13. Dugast, Florian; Favennec, Yann; Josset, Christophe: Reactive fluid flow topology optimization with the multi-relaxation time lattice Boltzmann method and a level-set function (2020)
  14. Du, Yu; Wu, Haijun; Zhang, Zhimin: Superconvergence analysis of linear FEM based on polynomial preserving recovery for Helmholtz equation with high wave number (2020)
  15. Feppon, F.; Allaire, G.; Dapogny, C.; Jolivet, P.: Topology optimization of thermal fluid-structure systems using body-fitted meshes and parallel computing (2020)
  16. Fu, Zhuo-Jia; Li, Ai-Lun; Zhang, Han: Acoustic bandgap calculation of liquid phononic crystals via the meshless generalized finite difference method (2020)
  17. Golovaty, Dmitry; Novack, Michael; Sternberg, Peter; Venkatraman, Raghavendra: A model problem for nematic-isotropic transitions with highly disparate elastic constants (2020)
  18. Goswami, Somdatta; Anitescu, Cosmin; Rabczuk, Timon: Adaptive fourth-order phase field analysis for brittle fracture (2020)
  19. Hermanns, Miguel; Ibáñez, Santiago: Harmonic thermal response of thermally interacting geothermal boreholes (2020)
  20. Idesman, A.; Dey, B.: Compact high-order stencils with optimal accuracy for numerical solutions of 2-D time-independent elasticity equations (2020)

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