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Bayesian inversion for a biofilm model including quorum sensing
Bayesian inversion for a biofilm model including quorum sensing
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Bayesian inversion for a biofilm model including quorum sensing

Taghizadeh, Leila ; Karimi, Ahmad ; Presterl, Elisabeth ; Heitzinger, Clemens

Computers in biology and medicine, 2020-02, Vol.117, p.103582-103582, Article 103582 [Periódico revisado por pares]

United States: Elsevier Ltd

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Bistable emergence of oscillations in growing Bacillus subtilis biofilms
Bistable emergence of oscillations in growing Bacillus subtilis biofilms
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Bistable emergence of oscillations in growing Bacillus subtilis biofilms

Martinez-Corral, Rosa ; Liu, Jintao ; Süel, Gürol M. ; Garcia-Ojalvo, Jordi

Proceedings of the National Academy of Sciences - PNAS, 2018-09, Vol.115 (36), p.E8333-E8340 [Periódico revisado por pares]

United States: National Academy of Sciences

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3
Computation Model of Cyber-Physical Immunosensor System
Computation Model of Cyber-Physical Immunosensor System
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Computation Model of Cyber-Physical Immunosensor System

Martsenyuk, Vasyl ; Klos-Witkowska, Aleksandra

IEEE access, 2019, Vol.7, p.62325-62337 [Periódico revisado por pares]

Piscataway: IEEE

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4
Design and analysis of a tunable synchronized oscillator
Design and analysis of a tunable synchronized oscillator
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Design and analysis of a tunable synchronized oscillator

Ryback, Brendan M ; Odoni, Dorett I ; van Heck, Ruben Ga ; van Nuland, Youri ; Hesselman, Matthijn C ; Martins Dos Santos, Vítor Ap ; van Passel, Mark Wj ; Hugenholtz, Floor

Journal of biological engineering, 2013-11, Vol.7 (1), p.26-26, Article 26 [Periódico revisado por pares]

England: BioMed Central Ltd

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5
A first course in differential equations with applications
A first course in differential equations with applications
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A first course in differential equations with applications

Dennis G. Zill 1940-

Boston, Mass. : Prindle, Weber & Schmidt c1982

Localização: IF - Instituto de Física    (515.35 Z69f 2.ed )(Acessar)

6
Functions Defined by Differential Equations: A Short Course in Trigonometry
Functions Defined by Differential Equations: A Short Course in Trigonometry
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Functions Defined by Differential Equations: A Short Course in Trigonometry

Bushaw, D.

The Two-year college mathematics journal, 1971-04, Vol.2 (1), p.32-35

Prindle, Weber and Schmidt, Incorporated

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7
Global Asymptotic Stability and Nonlinear Analysis of the Model of the Square Immunopixels Array Based on Delay Lattice Differential Equations
Global Asymptotic Stability and Nonlinear Analysis of the Model of the Square Immunopixels Array Based on Delay Lattice Differential Equations
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Global Asymptotic Stability and Nonlinear Analysis of the Model of the Square Immunopixels Array Based on Delay Lattice Differential Equations

Martsenyuk, Vasyl ; Karpinski, Mikołaj ; Rajba, Stanislaw ; Nikodem, Joanna ; Warwas, Kornel ; Wieclaw, Lukasz ; Gancarczyk, Tomasz

Symmetry (Basel), 2020-01, Vol.12 (1), p.40 [Periódico revisado por pares]

Basel: MDPI AG

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8
Haar wavelet collocation method for linear first order stiff differential equations
Haar wavelet collocation method for linear first order stiff differential equations
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Haar wavelet collocation method for linear first order stiff differential equations

Atay, Mehmet Tarık ; Mertaslan, Onur Metin ; Ağca, Musa Kasım ; Yılmaz, Abdülkadir ; Toker, Batuhan Constantinescu, D. ; Popescu, M. ; Boureanu, M.-M. ; Vladimirescu, C. ; Popescu, P.

ITM Web of Conferences, 2020, Vol.34, p.3001 [Periódico revisado por pares]

Les Ulis: EDP Sciences

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9
MATHEMATICAL MODEL FOR THE INVESTIGATION OF HYPOXIC STATES IN THE HEART MUSCLE AT VIRAL DAMAGE
MATHEMATICAL MODEL FOR THE INVESTIGATION OF HYPOXIC STATES IN THE HEART MUSCLE AT VIRAL DAMAGE
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MATHEMATICAL MODEL FOR THE INVESTIGATION OF HYPOXIC STATES IN THE HEART MUSCLE AT VIRAL DAMAGE

Aralova, N. I.

Biotechnologia acta, 2021-08, Vol.14 (4), p.38-52 [Periódico revisado por pares]

Kyiv: Palladin Institute of Biochemistry of National Academy of Sciences of Ukraine

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10
Numerical Solution of Nonlinear Diff. Equations for Heat Transfer in Micropolar Fluids over a Stretching Domain
Numerical Solution of Nonlinear Diff. Equations for Heat Transfer in Micropolar Fluids over a Stretching Domain
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Numerical Solution of Nonlinear Diff. Equations for Heat Transfer in Micropolar Fluids over a Stretching Domain

Ahmad, Farooq ; Almatroud, A. Othman ; Hussain, Sajjad ; Farooq, Shan E. ; Ullah, Roman

Mathematics (Basel), 2020-05, Vol.8 (5), p.854 [Periódico revisado por pares]

Basel: MDPI AG

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Deste Autor:

  1. Lakin, W
  2. Zill, D
  3. Sánchez, D
  4. S anchez, D

Neste Assunto:

  1. Differential Equations
  2. Differential Equations
  3. Science & Technology
  4. Mathematical Models
  5. Physical Sciences

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