STABILITY OF THE QUADRATIC FUNCTIONAL EQUATIONS IN THE CONTEXT OF 2-BANACH SPACES
The stability problem for functional equations have been extensively investigated by a number of mathematicians. During the last five decades, a number of research papers and research monographs have been published on various generalizations and applications of the Hyers-Ulam stability for several functional equations, and there are interesting results
DR. BHAVIN M PATEL +2 more
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Trace theory for parabolic boundary value problems with rough boundary conditions. [PDF]
Denk R, Roodenburg FB.
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Higher-order regularity for a structurally damped plate equation on rough domains. [PDF]
Denk R, Roodenburg FB.
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Fixed point approximation for generalized μ-Reich-Suzuki nonexpansive mappings with application. [PDF]
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Exploring novel semi-inner product reproducing Kernels in Banach space for robust Kernel methods. [PDF]
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Modified Z-algorithms for reckoning fixed points with application to nonlinear integral equations. [PDF]
Rehman HU, Hammad HA, Abdalla MEM.
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Discrete stochastic maximal regularity. [PDF]
Evangelopoulos-Ntemiris F, Veraar M.
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The stability of cubic functional equations in 2-Banach space
Renu Chugh, Manoj Kumar, null Ashish
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Existence and stability of time-fractional Keller-Segel-Navier-Stokes system with Poisson jumps. [PDF]
Divyabala K, Durga N.
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Novel iterative method for the approximation of fixed point of a class of generalized ([Formula: see text])-nonexpansive mapping with applications to seir epidemic model. [PDF]
Alharthi NH +4 more
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