Results 271 to 280 of about 350,941 (326)

AN INVESTIGATION ON CERVICAL CANCER DRUGS THROUGH QSPR MODEL EMPLOYING DEGREE-RELATED TOPOLOGICAL INDICES

Shalini Priyadarshini, S. KOPPERUNDEVI
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Topological quantum cascade laser with Dirac-scaled valley edge modes. [PDF]

Nat Commun
Chua Y, Yu L, Cui J, Zhu B, Liu H, Wang Q, Li Z, Li L, Davies AG, Linfield EH, Zhang B, Wang QJ.   +11 more
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Frontal, temporal, cerebellar changes link to sepsis survivors' cognitive issues: A resting state functional magnetic resonance imaging study. [PDF]

World J Psychiatry
Li Y, Chen JQ, Wang H, Yang JJ, Ji MH.
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Multifractal based topological characterization of perovskite crystal and predictive analysis on its physical properties. [PDF]

Front Chem
Yogalakshmi K, Easwaramoorthy D.
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CENTRA: knowledge-based gene contextuality graphs reveal functional master regulators by centrality and fractality. [PDF]

NAR Genom Bioinform
Hause F, Wedler A, Keil R, Schian L, Glaß M, Grimm WF, Sorokin O, Hoehenwarter W, Sinz A, Hüttelmaier S.   +9 more
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Caratheodory periodic perturbations of degenerate systems

Electronic Journal of Differential Equations
Alessandro Calamai, Marco Spadini
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On Degree Spectra of Topological Spaces

Lobachevskii Journal of Mathematics, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Topological Degree Computation

2001
In this chapter we address the problem of computing topological degree of Lipschitz functions. From the knowledge of the topological degree one may ascertain whether there exists a zero of a function inside the domain, a knowledge that is practically and theoretically worthwile.
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The Topological Degree

2016
In this chapter we develop the theory of topological degree. We first deal with the case of a finite dimensional space, by constructing the Brouwer degree. We then extend such a construction to the infinite dimensional setting, introducing the Leray–Schauder degree.
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Topological Degree in Infinite Dimensions

1985
In this basic chapter we shall study some basic problems concerning equations of the form f (x) = y, where f is a continuous map from a subset Ω ⊂ ℝ n into ℝ n and y is a given point in ℝ n . First of all we want to know whether such an equation has at least one solution x ∈Ω.
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