Results 121 to 130 of about 307 (168)

Stable Singularity Formation for the Keller-Segel System in Three Dimensions. [PDF]

Arch Ration Mech Anal
Glogić I, Schörkhuber B.
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Multistability bifurcation analysis and transmission pathways for the dynamics of the infectious disease-cholera model with microbial expansion inducing the Allee effect in terms of Guassian noise and crossover effects. [PDF]

Sci Rep
Raza MA, Agama FT, Sultana S, Rashid S, Alharthi MS.   +4 more
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Mathematical modeling of allelopathic stimulatory phytoplankton species using fractal-fractional derivatives. [PDF]

Sci Rep
Kumawat S, Bhatter S, Bhatia B, Purohit SD, Suthar DL.   +4 more
europepmc   +1 more source

Time-domain methods for quantifying dynamic cerebral blood flow autoregulation: Review and recommendations. A white paper from the Cerebrovascular Research Network (CARNet). [PDF]

J Cereb Blood Flow Metab
Kostoglou K, Bello-Robles F, Brassard P, Chacon M, Claassen JA, Czosnyka M, Elting JW, Hu K, Labrecque L, Liu J, Marmarelis VZ, Payne SJ, Shin DC, Simpson D, Smirl J, Panerai RB, Mitsis GD.   +16 more
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The analysis of a new fractional model to the Zika virus infection with mutant. [PDF]

Heliyon
Zafar ZUA, Khan MA, Inc M, Akgül A, Asiri M, Riaz MB.   +5 more
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Fractional-Order Epidemic Model for Measles Infection. [PDF]

Scientifica (Cairo)
Akuka PNA, Seidu B, Okyere E, Abagna S.
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On the best constants of Schur multipliers of second order divided difference functions. [PDF]

Math Ann
Caspers M, Reimann J.
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On a weakly singular Volterra integral equation

CALCOLO, 1981
The need for providing reliable numerical methods for the solution of weakly singular Volterra integral equations of first kind stems from the fact that they are connected to important problems in the theory and applications of stochastic processes. In the first section the above problems and some peculiarities of such equations are briefly sketched ...
Favella, L. F., De Griffi, E. M.
openaire   +3 more sources

Singular perturbation analysis of a certain volterra integral equation

Zeitschrift für angewandte Mathematik und Physik ZAMP, 1972
An investigation is made of the asymptotic behavior of the solutionu(t;e) to the Volterra integral equation $$\varepsilon u(t;\varepsilon ) = \pi ^{ - \tfrac{1}{2}} \int\limits_0^t {(t - s)^{ - \tfrac{1}{2}} [f(s) - u^n (s;\varepsilon )]} ds, t \geqslant 0, n \geqslant 1$
Olmstead, W. E., Handelsman, Richard A.
openaire   +1 more source