A Mixed Finite Element Method for Plasticity Problems with Hardening
C. Johnson (1976)
Publications mathématiques et informatique de Rennes
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Displaying similar documents to “An integral formula in differential geometry via mixed exterior algebra.”
A Mixed Finite Element Method for Plasticity Problems with Hardening
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The proof of the uniqueness of the solution of a mixed problem for a class of partial differential equations of even order
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Mixed 3-Sasakian structures and curvature
Angelo V. Caldarella, Anna Maria Pastore (2009)
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We deal with two classes of mixed metric 3-structures, namely the mixed 3-Sasakian structures and the mixed metric 3-contact structures. First, we study some properties of the curvature of mixed 3-Sasakian structures. Then we prove the identity between the class of mixed 3-Sasakian structures and the class of mixed metric 3-contact structures.
A New family of Mixed Finite Elements in IR3.
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Instability of mixed finite elements for Richards' equation
Březina, Jan
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Richards' equation is a widely used model of partially saturated flow in a porous medium. In order to obtain conservative velocity field several authors proposed to use mixed or mixed-hybrid schemes to solve the equation. In this paper, we shall analyze the mixed scheme on 1D domain and we show that it violates the discrete maximum principle which leads to catastrophic oscillations in the solution.