Results 231 to 240 of about 10,868,924 (291)

Easy conic intersection with the common self-polar triangle. [PDF]

PLoS One
Mancini M, Christian JA.
europepmc   +1 more source

Guiding Peptide Kinetics via Collective-Variable Tuning of Free-Energy Barriers. [PDF]

J Chem Theory Comput
Zhilkin A, Medaparambath M, Mendels D.
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Spectral Insights into Active Matter: Exceptional Points and the Mathieu Equation. [PDF]

Entropy (Basel)
Boltz HH, Ihle T.
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Exploring motor speech patterns in adults with minimally verbal autism spectrum disorder through surface electromyography. [PDF]

Front Hum Neurosci
Protyasha NF, Pei S, Williamson JR, Sarnie L, Nowinski L, Kosmyna N, Pecukonis M, Townsend PH, Yuditskaya S, McDougle CJ, Quatieri TF, Maes P, Mody M.   +12 more
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Linear stability and dispersive soliton propagation in nonlinear media subject to parabolic phase modulation. [PDF]

Sci Rep
Morgan M, Ahmed HM, Sayed M, Soliman M.
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Interpretable Scalar-on-Image Linear Regression Models via the Generalized Dantzig Selector. [PDF]

J Am Stat Assoc
Liao S, Sun X, Hao N, Zhang HH.
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Arnoldi Type Methods for Eigenvalue Calculation : Theory and Experiments [PDF]

Smit, P.
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EIGENVALUE APPROACH TO THERMOELASTICITY

Journal of Thermal Stresses, 1983
Abstract The general problem of the one-dimensional linearized simultaneous equations of thermoelasticity has been solved in the Laplace transform domain by following the algebraic eigenvalue approach. This is an alternative which retains the original structure of the problem compared to the recent state space methodology of Bahar and Hetnarski [1, 2].
N.C. Das, S.N. Das, B. Das
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EIGENVALUE APPROACH TO MAGNETOTHERMOELASTICITY

Journal of Thermal Stresses, 1983
Abstract In this paper, the equations representing the one-dimensional, linearized, simultaneous, coupled problem of magnetothermoelasticity are arranged in the form of a matrix differential equation in the Laplace transform domain. The problem is then converted to an algebraic eigenvalue problem and solved in the same domain.
N.C. Das, A.K. Mitra, R.K. Mahalanobis
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An Elementary Approach to an Eigenvalue Estimate for Matrices

Positivity, 2000
A celebrated result of \textit{W. B. Johnson}, \textit{H. König}, \textit{B. Maurey} and \textit{J. R. Retherford} [Proc. int. Conf. Leipzig 1977, 100-105 (1978; Zbl 0408.47020)] is considered, which gives an eigenvalue estimate for any complex \(n\times n\) matrix \(T= (\tau_{ij})_{i,j}\): \[ \Biggl(\sum^n_{i= 1}|\lambda_i(T)|^p\Biggr)^{1/p}\leq ...
Carl, Bernd, Defant, Andreas
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