Publications associées à Ε-quadratic form

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Global Solutions to a Non-Local Diffusion Equation with Quadratic Non-Linearity

Joachim Krieger

In this paper we prove the global in time well-posedness of the following non-local diffusion equation with

\alpha\, \varepsilon [0, 2/3)

\partial_tu=\{(-\Delta)^{-1}u\}\Delta u+\alpha u^2, \,\, u(t=0)=u_0

. The initial condition

u_0

is positive, rad ...

2012

Ε-quadratic form

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Efficient Statistical Parameter Selection for Nonlinear Modeling of Process/Performance Variation

Isometries of quadratic spaces

Sesquilinear forms over rings with involution

Sums Of Squares In Algebraic Function Fields Over A Complete Discretely Valued Field

Communication: Double-hybrid functionals from adiabatic-connection: The QIDH model

Continuation of equilibria and stability of slender elastic rods using an asymptotic numerical method

Multiple phase estimation in digital holographic interferometry using product cubic phase function

An augmented mixed finite element method for the vorticity–velocity–pressure formulation of the Stokes equations

Hermitian Forms over Algebras with Involution and Hermitian Categories

Global Solutions to a Non-Local Diffusion Equation with Quadratic Non-Linearity

Sesquilinear forms over rings with involution

Continuation of equilibria and stability of slender elastic rods using an asymptotic numerical method

Hermitian Forms over Algebras with Involution and Hermitian Categories

Global Solutions to a Non-Local Diffusion Equation with Quadratic Non-Linearity

An augmented mixed finite element method for the vorticity–velocity–pressure formulation of the Stokes equations

Multiple phase estimation in digital holographic interferometry using product cubic phase function

Efficient Statistical Parameter Selection for Nonlinear Modeling of Process/Performance Variation

Isometries of quadratic spaces

Sums Of Squares In Algebraic Function Fields Over A Complete Discretely Valued Field

Communication: Double-hybrid functionals from adiabatic-connection: The QIDH model