Continuous Dependence for the Pseudoparabolic Equation [PDF]
Boundary Value Problems, 2010 We determine the continuous dependence of solution on the parameters in a Dirichlet-type initial-boundary value problem for the pseudoparabolic partial differential equation.
M. Yaman, Ş. Gür
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Continuous dependence of solutions for damped improved Boussinesq equation [PDF]
, 2020 In this paper, the initial-boundary value problem for a damped nonlinear improved Boussinesq equation is studied. A priori estimates for the solution of the equation are obtained in terms of initial data and coefficients of the problem.
Sema Bayraktar, Ş. Gür
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Bayesian Dependence Tests for Continuous, Binary and Mixed Continuous-Binary Variables [PDF]
Entropy, 2016 Tests for dependence of continuous, discrete and mixed continuous-discrete variables are ubiquitous in science. The goal of this paper is to derive Bayesian alternatives to frequentist null hypothesis significance tests for dependence.
Alessio Benavoli, Cassio P. de Campos
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Knowability as Continuity: A Topological Account of Informational Dependence [PDF]
LogicsWe study knowable informational dependence between empirical questions, modeled as continuous functional dependence between variables in a topological setting. We also investigate epistemic independence in topological terms and show that it is compatible
Alexandru Baltag, Johan van Benthem
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Continuous dependence of solutions in magneto-elasticity theory [PDF]
International Journal of Mathematics and Mathematical Sciences, 2003 We prove continuous dependence on the intensity coefficient and continuous dependence on the external data in the theory of magneto-elasticity. We do not require the Lamé coefficients to be positive.
F. Bofill, R. Quintanilla
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Continuous Dependence on the Coefficients II
Evolutionary Equations, 2021 This chapter is concerned with the study of problems of the form $$\displaystyle \left (\partial _{t,\nu }M_{n}(\partial _{t,\nu })+A\right )U_{n}=F $$
C. Seifert, S. Trostorff, M. Waurick
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Trace formulas and continuous dependence of spectra for the periodic conservative Camassa–Holm flow [PDF]
Journal of Differential Equations, 2019 This article is concerned with the isospectral problem − f ″ + 1 4 f = z ω f + z 2 υ f for the periodic conservative Camassa–Holm flow, where ω is a periodic real distribution in H loc − 1 ( R ) and υ is a periodic non-negative Borel measure on R .
Jonathan Eckhardt +2 more
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Solutions of fractional nabla difference equations - existence and uniqueness [PDF]
Opuscula Mathematica, 2016 In this article, we discuss existence, uniqueness and dependency of solutions of nonlinear fractional nabla difference equations in a Banach space equipped with a suitable norm, using the contractive mapping approach. As an application of the established
Jagan Mohan Jonnalagadda
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Qualitative results in thermoelasticity of type III for dipolar bodies
Analele Stiintifice ale Universitatii Ovidius Constanta: Seria Matematica, 2021 In our study we formulated the mixed initial boundary value problem corresponding to the thermoelasticity of type III for bodies with dipolar structure. In main section we approached four qualitative results regarding the solutions for this problem.
Marin M., Vlase S., Öchsner A.
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Continuous dependence and estimates of eigenvalues for periodic generalized Camassa-Holm equations
, 2020 In this paper we are concerned with the spectral problem ( y 1 y 2 ) x = ( − 1 2 1 2 λ m − 1 2 λ m 1 2 ) ( y 1 y 2 ) for the periodic generalized Camassa-Holm equations.
Ji-Feng Chu, Gang Meng, Zhi Zhang
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