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Stabilization of a solution for two-dimensional loaded parabolic equation [PDF]

open access: yesҚарағанды университетінің хабаршысы. Математика сериясы, 2020
In this paper we consider the stabilization problem of the solution of a boundary value problem for the heat equation with a loaded two-dimensional Laplace operator.
М.Т. Jenaliyev   +3 more
doaj   +2 more sources

Boundary value problems for essentially-loaded parabolic equation [PDF]

open access: yesҚарағанды университетінің хабаршысы. Математика сериясы, 2018
In this paper we investigate the first boundary value problem for essentially loaded equation of heat conduction, i.e. when laden terms are derivatives for any finite order.
M.I. Ramazanov   +4 more
doaj   +2 more sources

A problem with M. Saigo operator in the boundary condition for a loaded heat conduction equation

open access: yesVestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki, 2012
The existence of a unique solution of the non-classical boundary value problem for the heat equation, the loaded value of the desired function u(x,y) on the boundary x=0 of the rectangular area Ω={(x,t ...
A. V. Tarasenko
doaj   +2 more sources

A problem with the operator M. Saigo in the boundary condition for a loaded heat conduction equation

open access: yesVestnik Samarskogo Gosudarstvennogo Tehničeskogo Universiteta. Seriâ: Fiziko-Matematičeskie Nauki, 2012
The existence of a unique solution of the non-classical boundary value problem for the heat equation, the loaded value of the desired function $u(x, y)$ on the boundary $x = 0$ of the rectangular area $\Omega= \{ (x, t) : 0$ < $x$ < $l$, $0$ < $t$ < $T \}
Anna V Tarasenko
doaj   +1 more source

On the non-uniqueness of the solution to a boundary value problem of heat conduction with a load in the form of a fractional derivative [PDF]

open access: yesҚарағанды университетінің хабаршысы. Математика сериясы, 2022
The paper deals with the second boundary value problem for the loaded heat equation in the first quadrant.
M.T. Kosmakova   +2 more
doaj   +3 more sources

On the integral equation of the boundary value problem for the essentially loaded differential heat operator

open access: yesҚарағанды университетінің хабаршысы. Математика сериясы, 2016
In the article the Volterra integral equations of the second kind with the given kernel are investigated. This kind of integral equations arises in the solving of some boundary value problems for essential loaded differential heat operator in an ...
A.N. Yesbayev, G.A. Yessenbayeva
doaj   +1 more source

A fractionally loaded boundary value problem two-dimensional in the spatial variable [PDF]

open access: yesҚарағанды университетінің хабаршысы. Математика сериясы, 2023
In the paper, the boundary value problem for the loaded heat equation is solved, and the loaded term is represented as the Riemann-Liouville derivative with respect to the time variable. The domain of the unknown function is the cone.
M.T. Kosmakova   +2 more
doaj   +3 more sources

The Cauchy problem for the heat equation with a fractional load

open access: yesDiscrete and Continuous Dynamical Systems - Series S
Praveen Agarwal
exaly   +2 more sources

Nonlocal problem with the integral condition for a loaded heate equation [PDF]

open access: yesВестник КРАУНЦ. Физико-математические науки, 2021
В работе рассмотрена нелокальная задача с интегральным условием для нагруженного уравнения теплопроводности, где нагруженное слагаемое представляет собой производную второго порядка от неизвестной функции в начале координат. Доказано существование и единственность регулярного решения.
openaire   +1 more source

Thermal Load and Heat Transfer in Dental Titanium Implants: an Exact Analytical Solution to the ‘Heat Equation’

open access: yesDentistry Journal, 2021
Introduction: Heat is a kinetic process whereby energy flows from between two systems; hot-to-cold objects. In oro-dental implantology, conductive heat transfer/(or thermal stress) is a complex physical phenomenon to analyze and consider in treatment planning.
Grigorios P. Panotopoulos   +1 more
openaire   +5 more sources

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