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Existence of weak solutions for abstract hyperbolic-parabolic equations
Published 1994-01-01Subjects: “…existence of weak solutions…”
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On the Weak Solution to a Fractional Nonlinear Schrödinger Equation
Published 2014-01-01“…We obtain the existence of a global weak solution to a fractional nonlinear Schrödinger equation by the Galerkin method. …”
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Lp Estimates for Weak Solutions to Nonlinear Degenerate Parabolic Systems
Published 2017-01-01“…This paper is devoted to the Lp estimates for weak solutions to nonlinear degenerate parabolic systems related to Hörmander’s vector fields. …”
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The Global Weak Solution for a Generalized Camassa-Holm Equation
Published 2013-01-01“…Provided that initial value and satisfies an associated sign condition, it is shown that there exists a unique global weak solution to the equation in space in the sense of distribution, and .…”
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Higher Integrability of Weak Solutions to a Class of Double Obstacle Systems
Published 2013-01-01“…We first introduce double obstacle systems associated with the second-order quasilinear elliptic differential equation div(A(x,∇u))=div f(x,u), where A(x,∇u), f(x,u) are two n×N matrices satisfying certain conditions presented in the context, then investigate the local and global higher integrability of weak solutions to the double obstacle systems, and finally generalize the results of the double obstacle problems to the double obstacle systems.…”
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Existence of Weak Solutions for Fractional Integrodifferential Equations with Multipoint Boundary Conditions
Published 2018-01-01“…By combining the techniques of fractional calculus with measure of weak noncompactness and fixed point theorem, we establish the existence of weak solutions of multipoint boundary value problem for fractional integrodifferential equations.…”
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Uniform in Time Description for Weak Solutions of the Hopf Equation with Nonconvex Nonlinearity
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The Local Strong Solutions and Global Weak Solutions for a Nonlinear Equation
Published 2013-01-01“…Meanwhile, we prove the existence of global weak solutions in L∞([0,∞);L2(R)) for the equation.…”
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Global Existence of Weak Solutions to a Fractional Model in Magnetoelastic Interactions
Published 2016-01-01“…The paper deals with global existence of weak solutions to a one-dimensional mathematical model describing magnetoelastic interactions. …”
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On weak solution of a hyperbolic differential inclusion with nonmonotone discontinuous nonlinear term
Published 1999-01-01“…In this paper, a hyperbolic differential inclusion with nonmonotone discontinuous and nonlinear term, which the generalized velocity acts as its variable, is studied and the existence and decay of its weak solution are obtained.…”
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On weak solutions of Stratonovich integral equation driven by a continuous p-semimartingales
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Variational Approaches to Characterize Weak Solutions for Some Problems of Mathematical Physics Equations
Published 2016-01-01“…This paper is aimed at providing three versions to solve and characterize weak solutions for Dirichlet problems involving the p-Laplacian and the p-pseudo-Laplacian. …”
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Weak Solution to a Parabolic Nonlinear System Arising in Biological Dynamic in the Soil
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Weak Solutions for a p-Laplacian Antiperiodic Boundary Value Problem with Impulsive Effects
Published 2013-01-01“…By virtue of variational method and critical point theory, we will investigate the existence of weak solutions for a p-Laplacian impulsive differential equation with antiperiodic boundary conditions.…”
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On the Weak Solution of a Semilinear Boundary Value Problem without the Landesman-Lazer Condition
Published 2011-01-01“…We prove the existence of weak solution to a semilinear boundary value problem without the Landesman-Lazer condition.…”
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A New Method to Deal with the Stability of the Weak Solutions for a Nonlinear Parabolic Equation
Published 2018-01-01“…A new method is introduced in the paper; accordingly, the stability of the weak solutions can be proved independent of the boundary value condition.…”
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Global existence of weak solutions to a class of higher-order nonlinear evolution equations
Published 2024-09-01Subjects: Get full text
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