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A mixed initial boundary-value problem arising in neurophysiology
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Direct and Inverse Steady-State Heat Conduction in Materials with Discontinuous Thermal Conductivity: Hybrid Difference/Meshless Monte Carlo Approaches. [PDF]
Milewski S.
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A Modified Differential Evolution for Source Localization Using RSS Measurements. [PDF]
Tao Y, Li L, Chang S.
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Demonstration of the rotational viscosity transfer across scales in Navier-Stokes turbulence. [PDF]
Tsuzuki S.
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Efficient parameter identification using nonsmooth and nonconvex regularization for inverse problem of diffuse optical tomography. [PDF]
Tang J, Bi B.
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Initial boundary value problem
Nonlinear Dynamics of Structures Under Extreme Transient Loads, 2019A. Ibrahimbegovic, Naida Ademovicć
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Comput. Methods Appl. Math., 2020
An initial-boundary value problem, whose differential equation contains a sum of fractional time derivatives with orders between 0 and 1, is considered. Its spatial domain is ( 0 , 1 ) d {(0,1)^{d}} for some d ∈ { 1 , 2 , 3 } {d\in\{1,2,3\}} .
Chaobao Huang +3 more
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An initial-boundary value problem, whose differential equation contains a sum of fractional time derivatives with orders between 0 and 1, is considered. Its spatial domain is ( 0 , 1 ) d {(0,1)^{d}} for some d ∈ { 1 , 2 , 3 } {d\in\{1,2,3\}} .
Chaobao Huang +3 more
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Communications in Mathematical Physics, 2020
We prove the well-posedness of the initial boundary value problem for the Einstein equations with sole boundary condition the requirement that the timelike boundary is totally geodesic.
G. Fournodavlos, Jacques Smulevici
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We prove the well-posedness of the initial boundary value problem for the Einstein equations with sole boundary condition the requirement that the timelike boundary is totally geodesic.
G. Fournodavlos, Jacques Smulevici
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