Results 261 to 270 of about 74,153 (309)

On the min-entropy of equilibrium graphs in network creation games. [PDF]

Sci Rep
Lin CC, Hung CC.
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A novel complex Fermatean fuzzy formalism with improved score function and aggregation operators. [PDF]

Sci Rep
Razaq A, Komal L, Alhamzi G, Baidar AW.
europepmc   +1 more source

The Phylogenetic Structure of β -diversity: Covariance Matrix Sparsification of Critical Beta-splitting Trees. [PDF]

Bull Math Biol
Svihla SP, Lladser ME.
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Uniform in Bandwidth Consistency of the <i>L</i>¹-Modal Regression Estimator for High-Dimensional Data. [PDF]

Entropy (Basel)
Almulhim FA, Alamari MB, Laksaci A.
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Extension of partial atom-to-atom maps: uniqueness and algorithms. [PDF]

Algorithms Mol Biol
Laffitte MEG, Phan TL, Stadler PF.
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A proof of Casselman’s comparison theorem

Representation Theory, 2021
Let G G be a real linear reductive group and
Li, Ning, Liu, Gang, Yu, Jun
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A comparison theorem for stability investigations

IEEE Transactions on Automatic Control, 1972
A simple comparison theorem is presented which, in essence, derives a bound on the solution of an integral equation. Several applications to stability theory are dicussed.
Bussmann, B., Christensen, G. S.
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On an Extension of the Sturm Comparison Theorem

SIAM Journal on Mathematical Analysis, 1981
The main purpose of this paper is to extend the Sturm comparison theorem for second-order differential equations to the equation $Ly + p(t)y = 0$, where L is a disconjugate linear differential operator.of order n, $n \geqq 2$, and where $p(t)$ is a continuous function of constant sign.
Ahmad, Shair, Lazer, Alan C.
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On comparison theorems

Mathematical Notes, 1995
The author considers comparison theorems (scalar and multidimensional cases) for Carathéodory type differential inclusions. The conditions are expressed in terms of solution spaces.
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Two comparison theorems of bsdes

Journal of Applied Mathematics and Computing, 2007
The present paper studies an extension of Peng's comparison theorem for backward stochastic differential equations [\textit{S. Peng}, Stochastics Stochastics Rep. 38, No. 2, 119--134 (1992; Zbl 0756.49015)] to backward equations of the following form: \[ dY_t=-f(t,Y_t,Z_t)dt+g(t,Y_t,Z_t)dW_t,\quad t\in[0,T],\;Y_T=\xi\in L^2({\mathcal F}_T^W), \] where \
Huang, Xiaoqin, Wang, Miansen, Jia, Junguo   +2 more
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