Results 1 to 10 of about 1,039,132 (290)
An Extremum Principle for Smooth Problems [PDF]
We derive an extremum principle. It can be treated as an intermediate result between the celebrated smooth-convex extremum principle due to Ioffe and Tikhomirov and the Dubovitskii–Milyutin theorem.
Dariusz Idczak, Stanisław Walczak
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An extremum principle of evaporation [PDF]
It is proposed, on the basis of an argument of thermodynamic equilibrium, that land‐atmosphere interactive processes lead to thermal and hydrologic states of the land surface that maximize evaporation in a given meteorological environment. The extremum principle leads to general equations linking surface energy fluxes to surface temperature and soil ...
Rafael Luis Bras, Guido Salvucci
exaly +2 more sources
Constructal Optimizations for Heat and Mass Transfers Based on the Entransy Dissipation Extremum Principle, Performed at the Naval University of Engineering: A Review [PDF]
Lingen Chen, Qinghua Xiao
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A problem with shift for a mixed-type model equation of the second kind in an unbounded domain [PDF]
This article studies a problem with shift in the characteristics of different families in an unbounded domain for a mixed-type model equation of the second kind.
R.T. Zunnunov, A.A. Ergashev
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We propose a stochastic algorithm for global optimisation of a regular function, possibly unbounded, defined on a bounded set with regular boundary; a function that attains its extremum in the boundary of its domain of definition.
Manuel L. Esquível +3 more
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В данной работе в бесконечной призматической области формулируется и изучается одна задача для параболо-гиперболического уравнения c тремя плоскостями изменения типа.
Исломов, Б.И. +1 more
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ON THE UNIQNESS OF TRICOMI PROBLEM ANALOGUE FOR MIXED TYPE EQUATION WITH TWO DEGENERATED PARALLEL LINES [PDF]
In this paper the solution uniqness toTricomi problem analogue for the mixed type equation in a do-main containing two parallel lines with parabolic degeneration.
Z.V. Kudaeva
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An Extremum Principle for Shape from Contour [PDF]
An extremum principle is developed that determines three-dimensional surface orientation from a two-dimensional contour. The principle maximizes the ratio of the area to the square of the perimeter, a measure of the compactness or symmetry of the three-dimensional surface.
Michael Brady 0001, Alan L. Yuille
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In this paper, the authors consider a IBVP for the time-space fractional PDE with the fractional conformable derivative and the fractional Laplace operator. A fractional conformable extremum principle is presented and proved.
Tingting Guan, Guotao Wang
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The Concavity of Entropy and Extremum Principles in Thermodynamics [PDF]
19 pages, 1 ...
PRESTIPINO GIARRITTA, Santi +1 more
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