Well-posedness characterizations for system of mixed hemivariational inequalities
In this paper, we concern with the concept of well-posedness and well-posedness in generalized sense for a system of mixed hemivariational inequality (SMHVI) with perturbations.
Kartikeswar Mahalik, Chandal Nahak
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Reformulating the susceptible-infectious-removed model in terms of the number of detected cases: well-posedness of the observational model. [PDF]
Campillo-Funollet E+4 more
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On the well-posedness of the initial value problem for elastic-plastic oscillators with isotropic work-hardening [PDF]
Keming Wang
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Local Well-Posedness of Skew Mean Curvature Flow for Small Data in d ≥ 4 Dimensions. [PDF]
Huang J, Tataru D.
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About the $C^\infty$-well-posedness of fully nonlinear weakly hyperbolic equations of second order with spatial degeneracy [PDF]
Michael Dreher, Michael Reissig
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Well-posedness for a stochastic 2D Euler equation with transport noise. [PDF]
Lang O, Crisan D.
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Well-posedness issues concerning a magnetostrictive actuator model [PDF]
Ralph C. Smith
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WELL-POSEDNESS OF A MATHEMATICAL MODEL OF DIABETIC ATHEROSCLEROSIS WITH ADVANCED GLYCATION END-PRODUCTS. [PDF]
Xie X.
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Well-posedness of Cauchy problems for linear evolution operators with time dependent coefficients [PDF]
Reiko Sakamoto
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New Results on Gevrey Well Posedness for the Schrödinger–Korteweg–De Vries System
In this work, we prove that the initial value problem for the Schrödinger–Korteweg–de Vries (SKdV) system is locally well posed in Gevrey spaces for s>−34 and k≥0. This advancement extends recent findings regarding the well posedness of this model within
Feriel Boudersa+2 more
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