Gotowe bibliografie tematyczne / Numerical blow-up

Spis treści

  1. Artykuły w czasopismach
  2. Rozprawy doktorskie
  3. Części książek
  4. Streszczenia konferencji

Gotowa bibliografia na temat „Numerical blow-up”

Autor: Grafiati
Data publikacji: 3 czerwca 2025
Data aktualizacji: 31 lipca 2025

Utwórz poprawne odniesienie w stylach APA, MLA, Chicago, Harvard i wielu innych

Wybierz rodzaj źródła:

Zobacz listy aktualnych artykułów, książek, rozpraw, streszczeń i innych źródeł naukowych na temat „Numerical blow-up”.

Przycisk „Dodaj do bibliografii” jest dostępny obok każdej pracy w bibliografii. Użyj go – a my automatycznie utworzymy odniesienie bibliograficzne do wybranej pracy w stylu cytowania, którego potrzebujesz: APA, MLA, Harvard, Chicago, Vancouver itp.

Możesz również pobrać pełny tekst publikacji naukowej w formacie „.pdf” i przeczytać adnotację do pracy online, jeśli odpowiednie parametry są dostępne w metadanych.

Artykuły w czasopismach na temat "Numerical blow-up"

1

Cho, Chien-Hong, and Ying-Jung Lu. "On the numerical solutions for a parabolic system with blow-up." AIMS Mathematics 6, no. 11 (2021): 11749–77. http://dx.doi.org/10.3934/math.2021683.

Pełny tekst źródła
Streszczenie:
<abstract><p>We study the finite difference approximation for axisymmetric solutions of a parabolic system with blow-up. A scheme with adaptive temporal increments is commonly used to compute an approximate blow-up time. There are, however, some limitations to reproduce the blow-up behaviors for such schemes. We thus use an algorithm, in which uniform temporal grids are used, for the computation of the blow-up time and blow-up behaviors. In addition to the convergence of the numerical blow-up time, we also study various blow-up behaviors numerically, including the blow-up set, blow
Style APA, Harvard, Vancouver, ISO itp.
2

Maan, A. Rasheed, and Farhan A.G. "On Blow-up Time and Rate Of The Numerical Solutions of The Semilinear Heat Equation with Reaction Term." Journal of Progressive Research in Mathematics 9, no. 1 (2016): 1333–40. https://doi.org/10.5281/zenodo.3976761.

Pełny tekst źródła
Streszczenie:
In this paper, we study the numerical blow-up solutions and times of the semilinear heat equation with reaction term. We compute the blow-up growth rate in the numerical solutions of two numerical experiments, depending on the blow-up solutions and times, those have been computed using a finite difference method.
Style APA, Harvard, Vancouver, ISO itp.
3

Fernández Bonder, Julián, Pablo Groisman, and Julio D. Rossi. "On numerical blow-up sets." Proceedings of the American Mathematical Society 130, no. 7 (2002): 2049–55. http://dx.doi.org/10.1090/s0002-9939-02-06350-5.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
4

Cho, Chien-Hong. "Numerical detection of blow-up: a new sufficient condition for blow-up." Japan Journal of Industrial and Applied Mathematics 33, no. 1 (2015): 81–98. http://dx.doi.org/10.1007/s13160-015-0198-0.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
5

FERREIRA, RAÚL, PABLO GROISMAN, and JULIO D. ROSSI. "NUMERICAL BLOW-UP FOR A NONLINEAR PROBLEM WITH A NONLINEAR BOUNDARY CONDITION." Mathematical Models and Methods in Applied Sciences 12, no. 04 (2002): 461–83. http://dx.doi.org/10.1142/s021820250200174x.

Pełny tekst źródła
Streszczenie:
In this paper we study numerical approximations for positive solutions of a nonlinear heat equation with a nonlinear boundary condition. We describe in terms of the nonlinearities when solutions of a semidiscretization in space exist globally in time and when they blow up in finite time. We also find the blow-up rates and the blow-up sets. In particular we prove that regional blow-up is not reproduced by the numerical scheme. However, in the appropriate variables we can reproduce the correct blow-up set when the mesh parameter goes to zero.
Style APA, Harvard, Vancouver, ISO itp.
6

Khalil, Manar, Ishak Hashim, Maan Rasheed, Faieza Samat, and Shaher Momani. "Numerical Finite-Difference Approximations of a Coupled Reaction-Diffusion System with Gradient Terms." European Journal of Pure and Applied Mathematics 17, no. 3 (2024): 1516–38. http://dx.doi.org/10.29020/nybg.ejpam.v17i3.5246.

Pełny tekst źródła
Streszczenie:
This study focuses on the derivation of explicit and implicit finite difference formulas.The objective of this study is to derive an estimation of the blow-up time for a coupled reaction-diffusion system incorporating gradient terms, employing numerical finite difference approximations. Furthermore, an examination is conducted on the consistency, stability, and convergence of the proposed schemes. Additionally, the study presents two numerical experiments. In each instance, the numerical blow-up time is calculated benefit the suggested methodologies, employing varying space steps and non-fixed
Style APA, Harvard, Vancouver, ISO itp.
7

Lekporo, K. Z., K. B. Edja,, N. Koffi, and K. A. Touré. "SIMULTANEOUS NUMERICAL BLOW-UP IN A FOUR-COMPONENT SYSTEM OF HEAT EQUATIONS WITH NONLINEAR BOUNDARY CONDITIONS." Advances in Mathematics: Scientific Journal 14, no. 2 (2025): 157–86. https://doi.org/10.37418/amsj.14.2.3.

Pełny tekst źródła
Streszczenie:
This paper investigates the numerical approximation of a system of heat equations with nonlinear boundary conditions. We prove that the solution of a semidiscrete form of above problem blows up in a finite time. We also establish certain conditions under which simultaneous blow-up occurs for the solution of the semidiscrete problem. After showing that the numerical blow-up time converges to the theoretical blow-up time as the mesh size tends to zero, we finally present some numerical results to illustrate key points of our work.
Style APA, Harvard, Vancouver, ISO itp.
8

Chung, Soon-Yeong, and Jae-Hwang Lee. "Blow-up for discrete reaction-diffusion equations on networks." Applicable Analysis and Discrete Mathematics 9, no. 1 (2015): 103–19. http://dx.doi.org/10.2298/aadm150210005c.

Pełny tekst źródła
Streszczenie:
In this paper, we discuss the conditions under which blow-up occurs for the solutions of reaction-diffusion equations on networks. The analysis of this class of problems includes the existence of blow-up in finite time and the determination of the blow-up time and the corresponding blow-up rate. In addition, when the solution blows up, we give estimates for the blow-up time and also provide the blow-up rate. Finally, we show some numerical illustrations which describe the main results.
Style APA, Harvard, Vancouver, ISO itp.
9

Ferreira, Raŭl, and Arturo De Pablo. "Numerical Blow-up for the p-Aplacian Equation with a Source." Computational Methods in Applied Mathematics 5, no. 2 (2005): 137–54. http://dx.doi.org/10.2478/cmam-2005-0007.

Pełny tekst źródła
Streszczenie:
AbstractWe study numerical approximations of nonnegative solutions of the p-Laplacian equation with a nonlinear source. We describe when solutions of a semidiscretization in space exist globally in time and when they blow up in a finite time. We also find the blow-up rates and the blow-up sets by means of the discrete self-similar profiles.
Style APA, Harvard, Vancouver, ISO itp.
10

Stuart, A. M., and M. S. Floater. "On the computation of blow-up." European Journal of Applied Mathematics 1, no. 1 (1990): 47–71. http://dx.doi.org/10.1017/s095679250000005x.

Pełny tekst źródła
Streszczenie:
Numerical methods for initial-value problems which develop singularities in finite time are analyzed. The objective is to determine simple strategies which produce the correct asymptotic behaviour and give an accurate approximation of the blow-up time. Fixed step methods for scalar ordinary differential equations are studied first and it is shown that there is a natural embedding of the discrete process in a continuous one. This shows clearly how and why the fixed-step strategy fails. A class of time-stepping strategies that correspond to a time- continuous re-scaling of the underlying differe
Style APA, Harvard, Vancouver, ISO itp.
Więcej źródeł

Rozprawy doktorskie na temat "Numerical blow-up"

1

Wu, Yi-Chien, and 吳依蒨. "Numerical Blow-up Problems for a Convective Reaction-diffusion Equation." Thesis, 2014. http://ndltd.ncl.edu.tw/handle/24834213527151025431.

Pełny tekst źródła
Streszczenie:
碩士<br>國立中正大學<br>數學研究所<br>102<br>We consider a finite difference scheme for the convective reaction-diffusion equation $u_t=u_{xx}+\alpha(u^m)_x+u^{\beta}, (0< x< 1,~ 0<t)$, where $\beta>m\geqslant 1$ and $\alpha>0$ are parameters. For many differential equations or systems the solutions can become unbounded in finite time $T$. Here the phenomena that is known as blow-up and the finite time $T$ is called the blow-up time. In this paper, we prove that the numerical blow-up time converges to the blow-up time with uniform temporal grid size.
Style APA, Harvard, Vancouver, ISO itp.
2

Bruso, Keith Alvin. "Existence, uniqueness and blow-up results for non-linear wave equations." 1985. http://hdl.handle.net/2097/27403.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
3

Hu, Chang-Wei, and 胡昶偉. "On the Numerical Blow-up Set for the Semilinear Heat Equation." Thesis, 2014. http://ndltd.ncl.edu.tw/handle/62799852668203467490.

Pełny tekst źródła
Streszczenie:
碩士<br>國立中正大學<br>數學研究所<br>102<br>We consider the finite difference approximation for the semilinear heat equation u_t = u_xx+f(u) (0 < t; 0 < x < 1) with nonnegative initial data u(0, x) = u_0(x) (0 < x < 1) and the Dirichlet boundary condition u(t, 0) = u(t, 1) = 0 (t > 0). It is known that although the finite-time blow-up for the semilinear heat equation can be reproduced by a scheme with adaptively-defined time mesh, the numerical blow-up sets do not always coincide with that of the real one. In this paper, we are aimed to investigate the numerical blow-up sets with respect to different time
Style APA, Harvard, Vancouver, ISO itp.
4

LIN, SHU-XUAN, and 林紓瑄. "Numerical blow-up behavior for axisymmetric solutions of semilinear heat equation." Thesis, 2018. http://ndltd.ncl.edu.tw/handle/e9a8xu.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
5

Chen, Ke-Ming, and 陳克鳴. "On the Numerical Blow-up Set for the Semi-linear Heat Equation." Thesis, 2011. http://ndltd.ncl.edu.tw/handle/86620925437710064503.

Pełny tekst źródła
Streszczenie:
碩士<br>國立中正大學<br>應用數學研究所<br>99<br>We consider the semi-linear parabolic blow-up problem u_t=u_{xx}+f(u) (0<x<1, t>0) with certain choices of f and their finite difference analogues whose solutions also blow up in finite time. In this paper, we are going to classify the exact numerical blow-up sets. It is interesting that despite of the convergence of the numerical solutions and the numerical blow-up time, the numerical blow-up sets do not always coincide with that of the PDE. However, the blow-up shapes seem to be realized by our difference schemes.
Style APA, Harvard, Vancouver, ISO itp.
6

DU, BI-YI, and 杜碧怡. "Convergence for the numerical blow up time of a nonlinear ODE problem." Thesis, 2018. http://ndltd.ncl.edu.tw/handle/php9kh.

Pełny tekst źródła
Streszczenie:
碩士<br>國立中正大學<br>數學系應用數學研究所<br>106<br>We consider the frst order nonlinear ODE blow-up problem u′(t)=G(u). Nakagawa [6] proposed a scheme with adaptively-defned temporal increment for the computation of the blow-up solutions. Later, an algorithm using uniform time mesh was proposed by Cho [3] for the computation of the numerical blow-up time. Nevertheless, these schemes are of order 1 in time variable so that the convergence order of the numerical blow-up time is also of order 1. In this presentation, we would like to consider a question as to can we have a higher convergence order if we use a
Style APA, Harvard, Vancouver, ISO itp.
7

Dlamini, Phumlani Goodwill. "Numerical simulation of finite-time blow-up in nonlinear ODEs, reaction-diffusion equations and VIDEs." Thesis, 2012. http://hdl.handle.net/10210/8054.

Pełny tekst źródła
Streszczenie:
M.Sc.<br>There have been an extensive study on solutions of differential equations modeling physical phenomena that blows up in finite time. The blow-up time often represents an important change in the properties of such models and hence it is very important to compute it as accurate as possible. In this work, an adaptive in time numerical method for computing blow-up solutions for nonlinear ODEs is introduced. The method is named implicit midpoint-implicit Euler method (IMIE) and is based on the implicit Euler and the implicit midpoint method. The method is used to compute blow-up time for di
Style APA, Harvard, Vancouver, ISO itp.
8

LUO, YI-XUAN, and 羅易宣. "Numerical approximation for the blow-up solutions of a partial differential equation with conserved first integral." Thesis, 2017. http://ndltd.ncl.edu.tw/handle/383xuy.

Pełny tekst źródła
Streszczenie:
碩士<br>國立中正大學<br>數學系應用數學研究所<br>105<br>This paper studies a finite difference approximation to the fluid equation (1), whose solutions are known to become unbounded in a finite time. We consider an explicit scheme and use the idea given in [2] for the computation of blow-up solutions. We prove that our numerical solutions converge to the exact solution and that the numerical blow-up time also converges to the exact blow-up time. Several numerical examples concerning the blow-up behavior of odd p and the special case p=2 are also reported.
Style APA, Harvard, Vancouver, ISO itp.

Części książek na temat "Numerical blow-up"

1

Lukyanenko, Dmitry, and Nikolay Nefedov. "Blow-Up of Fronts in Burgers Equation with Nonlinear Amplification: Asymptotics and Numerical Diagnostics." In Finite Difference Methods. Theory and Applications. Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-11539-5_7.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
2

Rozanova, Olga S. "Blow-up of Solutions in System of Atmosphere Dynamics." In Hyperbolic Problems: Theory, Numerics, Applications. Birkhäuser Basel, 1999. http://dx.doi.org/10.1007/978-3-0348-8724-3_30.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
3

"Numerical blow-up time." In Exact Finite-Difference Schemes. De Gruyter, 2016. http://dx.doi.org/10.1515/9783110491326-009.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
4

"Chapter 6 Numerical methods of solution of initial-boundary-value problems for Sobolev-type equations." In Blow-up in Nonlinear Sobolev Type Equations. De Gruyter, 2011. http://dx.doi.org/10.1515/9783110255294.543.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
5

Abia, L. M., J. C. López-Marcos, and Julia Martínez. "Numerical blow-up time convergence for discretizations of reaction-diffusion equations." In Equadiff 99. World Scientific Publishing Company, 2000. http://dx.doi.org/10.1142/9789812792617_0210.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
6

"Asymptotic Behavior of Blow-Up Solutions of the Nonlinear Schrodinger Equation with Critical Power Nonlinearity." In Proceedings of the Second International Colloquium on Numerical Analysis. De Gruyter, 1994. http://dx.doi.org/10.1515/9783112318805-015.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
7

I. Semenov, Vladimir. "About Bellman Principle and Solution Properties for Navier–Stokes Equations in the 3D Cauchy Problem." In Vortex Dynamics - Theoretical, Experimental and Numerical Approaches [Working Title]. IntechOpen, 2024. http://dx.doi.org/10.5772/intechopen.1005758.

Pełny tekst źródła
Streszczenie:
Without belittling the achievements of many mathematicians in the studying of the Navier-Stokes equations, the real ways opened J. Leray and O.A. Ladyzhenskaya. The main goal of this work is to compare the smoothness property of a weak solution in the Cauchy problem after some moment if it is known solution regularity until this moment with the optimality property in the Bellman principle. Naturally, all these are connected with the existence problem of blow up solution in the Cauchy problem for Navier-Stokes equations in space attracting a lot of attention up to now. The smoothness control an
Style APA, Harvard, Vancouver, ISO itp.

Streszczenia konferencji na temat "Numerical blow-up"

1

Zhengqiu, Ling, and Qin Siqian. "Blow-up analysis of a parabolic system." In INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS ICNAAM 2019. AIP Publishing, 2020. http://dx.doi.org/10.1063/5.0027649.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
2

Nipp, Kaspar, Daniel Stoffer, Peter Szmolyan, Theodore E. Simos, George Psihoyios, and Ch Tsitouras. "Graph Transform and Blow-up in Singular Perturbations." In NUMERICAL ANALYSIS AND APPLIED MATHEMATICS: International Conference on Numerical Analysis and Applied Mathematics 2009: Volume 1 and Volume 2. AIP, 2009. http://dx.doi.org/10.1063/1.3241616.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
3

Belov, A. A., and M. O. Korpusov. "Numerical blow-up diagnostics for differential equation solutions." In 2017 Progress In Electromagnetics Research Symposium - Spring (PIERS). IEEE, 2017. http://dx.doi.org/10.1109/piers.2017.8262198.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
4

Galakhov, E., and O. Salieva. "On blow-up for a generalized heat inequality." In PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON NUMERICAL ANALYSIS AND APPLIED MATHEMATICS 2014 (ICNAAM-2014). AIP Publishing LLC, 2015. http://dx.doi.org/10.1063/1.4912964.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
5

Scheichl, Stefan, and Stefan Braun. "On blow-up solutions in marginally separated triple-deck flows." In 11TH INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS 2013: ICNAAM 2013. AIP, 2013. http://dx.doi.org/10.1063/1.4825477.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
6

Willie, Robert. "AKS-chemotaxis model generalized well-posedness, blow-up dynamics and controllability." In INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS (ICNAAM 2017). Author(s), 2018. http://dx.doi.org/10.1063/1.5044155.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
7

LIANG, K. W., P. LIN, and R. C. E. TAN. "Numerical Solution of Blow-Up Problems Using Mesh-Dependent Variable Temporal Steps." In Proceedings of the International Conference on Scientific and Engineering Computation (IC-SEC) 2002. PUBLISHED BY IMPERIAL COLLEGE PRESS AND DISTRIBUTED BY WORLD SCIENTIFIC PUBLISHING CO., 2002. http://dx.doi.org/10.1142/9781860949524_0164.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
8

Fan, Enyu, and Changpin Li. "Numerical simulation of blow-up solution to the Caputo-Hadamard fractional differential equation." In 2023 International Conference on Fractional Differentiation and Its Applications (ICFDA). IEEE, 2023. http://dx.doi.org/10.1109/icfda58234.2023.10153168.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
9

Deviaterikova, E., E. Galakhov, O. Salieva, and L. Uvarova. "Blow-up time for a problem of heat transfer with coefficients depending on their formation mechanisms." In PROCEEDINGS OF THE INTERNATIONAL CONFERENCE ON NUMERICAL ANALYSIS AND APPLIED MATHEMATICS 2014 (ICNAAM-2014). AIP Publishing LLC, 2015. http://dx.doi.org/10.1063/1.4912963.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
10

Kutev, N., N. Kolkovska, M. Dimova, C. I. Christov, Michail D. Todorov, and Christo I. Christov. "Theoretical and Numerical Aspects for Global Existence and Blow Up for the Solutions to Boussinesq Paradigm Equation." In APPLICATION OF MATHEMATICS IN TECHNICAL AND NATURAL SCIENCES: 3rd International Conference—AMiTaNS'11. AIP, 2011. http://dx.doi.org/10.1063/1.3659905.

Pełny tekst źródła
Style APA, Harvard, Vancouver, ISO itp.
Możesz być także zainteresowany rozszerzonymi bibliografiami na temat „Numerical blow-up” dla poszczególnych typów źródeł:
Artykuły w czasopismach
Oferujemy zniżki na wszystkie plany premium dla autorów, których prace zostały uwzględnione w tematycznych zestawieniach literatury. Skontaktuj się z nami, aby uzyskać unikalny kod promocyjny!

Do bibliografii