Results 91 to 100 of about 132 (119)

Entropy-Regularized Iterative Weighted Shrinkage-Thresholding Algorithm (ERIWSTA) for inverse problems in imaging. [PDF]

PLoS One
Ma L, Wu B, Yao Y, Teng Y.
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CiftiStorm pipeline: facilitating reproducible EEG/MEG source connectomics. [PDF]

Front Neurosci
Areces-Gonzalez A, Paz-Linares D, Riaz U, Wang Y, Li M, Razzaq FA, Bosch-Bayard JF, Gonzalez-Moreira E, Lifespan Brain Chart Consortium (LBCC), Global Brain Consortium (GBC), Cuban Human Brain Mapping Project (CHBMP), Ontivero-Ortega M, Galan-Garcia L, Martínez-Montes E, Minati L, Valdes-Sosa MJ, Bringas-Vega ML, Valdes-Sosa PA.   +17 more
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A community challenge to predict clinical outcomes after immune checkpoint blockade in non-small cell lung cancer. [PDF]

J Transl Med
Mason M, Lapuente-Santana Ó, Halkola AS, Wang W, Mall R, Xiao X, Kaufman J, Fu J, Pfeil J, Banerjee J, Chung V, Chang H, Chasalow SD, Lin HY, Chai R, Yu T, Finotello F, Mirtti T, Mäyränpää MI, Bao J, Verschuren EW, Ahmed EI, Ceccarelli M, Miller LD, Monaco G, Hendrickx WRL, Sherif S, Yang L, Tang M, Gu SS, Zhang W, Zhang Y, Zeng Z, Das Sahu A, Liu Y, Yang W, Bedognetti D, Tang J, Eduati F, Laajala TD, Geese WJ, Guinney J, Szustakowski JD, Vincent BG, Carbone DP.   +44 more
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On quasinormal Toeplitz operators [PDF]

Proceedings of the American Mathematical Society, 1975
Amemiya, Ichiro, Ito, Takashi, Wong, Tin Kin   +2 more
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Theory of quasinormal modes

Meeting Abstracts of the Physical Society of Japan, 2022
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On the Quasinormal Convergence of Functions

Mathematical Notes, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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X-quasinormal subgroups

Siberian Mathematical Journal, 2007
Summary: Considering two subgroups \(A\) and \(B\) of a group \(G\) and \(\emptyset\neq X\subseteq G\), we say that \(A\) is \(X\)-permutable with \(B\) if \(AB^x=B^xA\) for some element \(x\in X\). We use this concept to give new characterizations of the classes of solvable, supersolvable, and nilpotent finite groups.
Guo, Wenbin, Shum, Kar-Ping, Skiba, A. N.   +2 more
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On Error Bounds for Quasinormal Programs

Journal of Optimization Theory and Applications, 2010
Let \(I\) and \(I_{0}\) be finite index sets, \(h_{i}:\mathbb{R}^{m}\rightarrow \mathbb{R}\) \((i\in I\cup I_{0})\) be continuously differentiable functions, and \(C:=\{y\in \mathbb{R}^{m}:h_{i}(y)\leq 0\) \((i\in I),\) \(h_{i}(y)=0\) \((i\in I_{0})\}\). The main result states that, assuming that the gradients \(\nabla h_{i}(y)\) \((i\in I\cup I_{0})\)
Leonid Minchenko, Alexander Tarakanov
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A Criterion for Cv(X) to Be Quasinormable

Results in Mathematics, 1988
Let E be a locally convex vector space and \({\mathcal U}\) an arbitrary basis of zero neighbourhoods. Then E is called quasi-normable if for each \(U\in {\mathcal U}\) there is \(V\in {\mathcal U}\) such that \(V\subset U\) and for every \(\epsilon >0\), there is a bounded set \(B\subset E\) such that \(V\subset B+\epsilon U\).
Bastin, F., Ernst, B.
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SUPERSYMMETRIC APPROACH TO QUASINORMAL MODES

Modern Physics Letters A, 2008
Supersymmetry (SUSY) in quantum mechanics is extended from square integrable states to those satisfying the outgoing wave boundary condition. Using this formalism we obtain new exactly solvable potentials admitting quasinormal modes (QNM) solutions of the Klein–Gordon equation.
Jana, T. K., Roy, P.
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