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math.PROct 31, 2013
2
citations (OpenAlex)
authors
  • Zhang Shao-Qin
institutions
  • Beijing Normal University
  • Central University of Finance and Economics
arXiv abstractPDF
paper

Harnack inequalities for 1-d stochastic Klein-Gordon type equations

arXiv:1310.8391

Abstract

By the coupling method, we establish the Harnack inequalities, derivative formula and Driver's integration by parts formula for the stochastic Klein-Gordon type equations in the interval. We provide a detailed discussion about the nonlinear term. Some applications are given.

References in corpus (10)

  • Formulae for the derivatives of heat semigroups
  • Harnack Inequalities for Functional SDEs with Multiplicative Noise and Applications
  • Integration by Parts Formula and Shift Harnack Inequality for Stochastic Equations
  • Harnack Type Inequalities and Applications for SDE Driven by Fractional Brownian Motion
  • Shift Harnack Inequality and Integration by Part Formula for Semilinear SPDE
  • Integration by Parts Formula and Applications for SDEs with Lévy Noise
  • Harnack Inequalities for Stochastic Equations Driven by Lévy Noise
  • Log-Harnack Inequality for Mild Solutions of SPDEs with Strongly Multiplicative Noise
  • Harnack Inequalities for Stochastic (Functional) Differential Equations with Non-Lipschitzian Coefficients
  • Integration by parts formula and applications for SDE driven by fractional Brownian motion

Cited by in corpus (1)

  • A Study of a Class of Stochastic Volterra Equations Driven by Fractional Brownian Motion
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