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In the present paper, we are concerned with a very general problem, namely the Stieltjes differential Cauchy problem involving state-dependent discontinuities.
Bianca Satco
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Nonlocal Problems for Hilfer Fractional q-Difference Equations
In the paper, we investigate a kind of Hilfer fractional q-difference equations with nonlocal condition. Firstly, the existence and uniqueness results of solutions are obtained by using topological degree theory and Banach fixed point theorem ...
Chunping Tian, Haibo Gu, Zunkai Yang
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A brief review of the development of ideas on extremal principles in the theory of heat and mass transfer processes (including those in reacting media) is given. The extremal principles of non-equilibrium thermodynamics are critically examined.
Igor Donskoy
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In this note, we explore holographic attributes of four-dimensional near-extremal Reissner-Nordstrom black hole solutions in ungauged N $$ \mathcal{N} $$ = 2 supergravity theories at the two-derivative level by recasting them as a specific first-order ...
Pedro Aniceto +2 more
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Flows of rotating extremal attractor black holes
We investigate the attractor mechanism of five-dimensional extremal rotating black holes in Einstein gravity minimally coupled with a multiplet complex scalar.
Norihiro Iizuka +2 more
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De-singularizing the extremal GMGHS black hole via higher derivatives corrections
The Gibbons-Maeda-Garfinkle-Horowitz-Strominger (GMGHS) black hole is an influential solution of the low energy heterotic string theory. As it is well known, it presents a singular extremal limit.
Carlos Herdeiro +2 more
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Conformal bootstrap deformations
We explore the space of extremal functionals in the conformal bootstrap. By recasting the bootstrap problem as a set of non-linear equations parameterized by the CFT data, we find an efficient algorithm for converging to the extremal solution ...
Nima Afkhami-Jeddi
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Extremal rotating solutions in Hořava gravity [PDF]
14 pages, Latex file.
Ghodsi, Ahmad, Hatefi, Ehsan
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Excited States of Maximal Warm Holes
Recently, the Einstein–Maxwell–scalar model with a non-minimal coupling between the scalar and Maxwell fields was explored. As a result, a new class of black hole solutions with scalar hair was discovered.
Yuan Yue, Yong-Qiang Wang
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Algorithmic Solution of Extremal Digraph Problems [PDF]
For a given family L \mathcal {L} of digraphs, we study the "extremal" digraphs on n n vertices containing no member of L \mathcal {L} , and having the maximum number of arcs, ex ( n , L ...
Brown, William G. +2 more
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