The exponential twice continuously differentiable B-spline algorithm for Burgers' equation
Saved in:
| Date: | 2018 |
|---|---|
| Main Authors: | O. Ersoy, I. Dag, N. Adar |
| Format: | Article |
| Language: | English |
| Published: |
2018
|
| Series: | Ukrainian Mathematical Journal |
| Online Access: | http://jnas.nbuv.gov.ua/article/UJRN-0000880033 |
| Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
| Journal Title: | Library portal of National Academy of Sciences of Ukraine | LibNAS |
Institution
Library portal of National Academy of Sciences of Ukraine | LibNASSimilar Items
The exponential twice continuously differentiable $ B$-spline algorithm
for Burgers’ equation
by: Adar, N., et al.
Published: (2018)
by: Adar, N., et al.
Published: (2018)
The Exponential Cubic B-spline Algorithm for Burgers’ Equation
by: Ozlem Ersoya,, et al.
Published: (2023)
by: Ozlem Ersoya,, et al.
Published: (2023)
Comonotone approximation of twice differentiable periodic functions
by: Dzyubenko, H. A., et al.
Published: (2009)
by: Dzyubenko, H. A., et al.
Published: (2009)
On exponential dichotomy for abstract differential equations with delayed argument
by: Chaikovs'kyi, A., et al.
Published: (2023)
by: Chaikovs'kyi, A., et al.
Published: (2023)
Supersymmetric Representations and Integrable Fermionic Extensions of the Burgers and Boussinesq Equations
by: Kiselev, A.V., et al.
Published: (2006)
by: Kiselev, A.V., et al.
Published: (2006)
Kahler Geometry and Burgers' Vortices
by: Roulstone, I., et al.
Published: (2009)
by: Roulstone, I., et al.
Published: (2009)
Axisymmetric problem on the stress state of twice truncated cone
by: N. D. Vajsfeld, et al.
Published: (2013)
by: N. D. Vajsfeld, et al.
Published: (2013)
An algorithm for solving an integral equation of Volterra type I nuclei in the approximation by splines
by: D. A. Verlan
Published: (2013)
by: D. A. Verlan
Published: (2013)
Hermite–Hadamard-type inequalities arising from tempered fractional integrals including twice-differentiable functions
by: F. Hezenci, et al.
Published: (2024)
by: F. Hezenci, et al.
Published: (2024)
Hermite–Hadamard-type inequalities arising from tempered fractional integrals including twice-differentiable functions
by: Hezenci, Fatih, et al.
Published: (2025)
by: Hezenci, Fatih, et al.
Published: (2025)
Hierarchy of the matrix Burgers equations and integrable reductions in the Davey-Stewartson system
by: Samoilenko, V. G., et al.
Published: (1998)
by: Samoilenko, V. G., et al.
Published: (1998)
Exponential Dichotomy and Bounded Solutions of Differential Equations in the Fréchet Space
by: Boichuk, О. A., et al.
Published: (2014)
by: Boichuk, О. A., et al.
Published: (2014)
The Algorithm of Checking for Correctness of Spline Regression Model
by: Yu. Savkina
Published: (2017)
by: Yu. Savkina
Published: (2017)
Calculation the length of the B-spline curve
by: Раисов, Ю. А., et al.
Published: (2016)
by: Раисов, Ю. А., et al.
Published: (2016)
Calculation the length of the B-spline curve
by: Ju. A. Raisov, et al.
Published: (2012)
by: Ju. A. Raisov, et al.
Published: (2012)
Calculation the length of the B-spline curve
by: Раисов, Ю. А., et al.
Published: (2016)
by: Раисов, Ю. А., et al.
Published: (2016)
Galilei-invariant higher-order equations of burgers and korteweg-de vries types
by: Boiko, V. M., et al.
Published: (1996)
by: Boiko, V. M., et al.
Published: (1996)
Exponential dichotomy and existence of almost periodic solutions of impulsive differential equations
by: V. I. Tkachenko
Published: (2014)
by: V. I. Tkachenko
Published: (2014)
Exponential dichotomy and existence of almost periodic solutions of impulsive differential equations
by: Tkachenko, V.I.
Published: (2014)
by: Tkachenko, V.I.
Published: (2014)
Algorithm for best uniform spline approximation with free knots
by: L. P. Vakal, et al.
Published: (2019)
by: L. P. Vakal, et al.
Published: (2019)
Picturesque of Literature and Literature of Fine Arts in Works of Twice Exceptional Expressionists
by: S. Varetska
Published: (2020)
by: S. Varetska
Published: (2020)
Computer simulation system for nonlinear processes described by the Korteweg-de Vries–Burgers equation
by: I. V. Hariachevska, et al.
Published: (2021)
by: I. V. Hariachevska, et al.
Published: (2021)
Limiting distributions of the solutions of the many-dimensional Bürgers equation with random initial data. II
by: Leonenko, N. N., et al.
Published: (1994)
by: Leonenko, N. N., et al.
Published: (1994)
Limiting distributions of the solutions of the many-dimensional Bürgers equation with random initial data. I
by: Leonenko, N. N., et al.
Published: (1994)
by: Leonenko, N. N., et al.
Published: (1994)
Super-exponential rate of convergence of the Cayley transform method for an abstract differential equation
by: N. V. Maiko
Published: (2020)
by: N. V. Maiko
Published: (2020)
Exponential Dichotomy and Bounded Solutions of Differential Equations in the Frйchet Space
by: A. A. Bojchuk, et al.
Published: (2014)
by: A. A. Bojchuk, et al.
Published: (2014)
On the Exponential Dichotomy on $\mathbb{R}$ of Linear Differential Equations in $\mathbb{R}^n$
by: Samoilenko, A. M., et al.
Published: (2001)
by: Samoilenko, A. M., et al.
Published: (2001)
Functional Equations Solving Initial-Value Problems of Complex Burgers-Type Equations for One-Dimensional Log-Gases
by: Endo, Taiki, et al.
Published: (2022)
by: Endo, Taiki, et al.
Published: (2022)
Non-Gaussian limit distributions of solutions of the many-dimensional Bürgers equation with random initial data
by: Li, Zhanbing, et al.
Published: (1995)
by: Li, Zhanbing, et al.
Published: (1995)
Exponentially convergent method for an abstract integro-differential equation with fractional Hardy—Titchmarsh integral
by: V. L. Makarov, et al.
Published: (2021)
by: V. L. Makarov, et al.
Published: (2021)
Pseudostarlike, pseudoconvex and close-to-pseudoconvex dirichlet series satisfying differential equations with exponential coefficients
by: O. M. Holovata, et al.
Published: (2018)
by: O. M. Holovata, et al.
Published: (2018)
A criterion of exponential dichotomy for a countable system of differential equations with quasiperiodic coefficients
by: Elnazarov, A. A., et al.
Published: (1997)
by: Elnazarov, A. A., et al.
Published: (1997)
Best Uniform Spline Approximation Using Differential Evolution
by: L. P. Vakal, et al.
Published: (2019)
by: L. P. Vakal, et al.
Published: (2019)
Approximation of certain classes of differentiable functions by generalized splines
by: Polyakov, O. V., et al.
Published: (1997)
by: Polyakov, O. V., et al.
Published: (1997)
On the exponential dichotomy of linear difference equations
by: Tkachenko, V. I., et al.
Published: (1996)
by: Tkachenko, V. I., et al.
Published: (1996)
Exponentially convergent method for the final value problem for the first order differential equation in Banach space
by: V. B. Vasylyk
Published: (2014)
by: V. B. Vasylyk
Published: (2014)
On the analog of the Sălăgean class for Dirichlet series and the solutions of one linear differential equation with exponential coefficients
by: Sheremeta, M., et al.
Published: (2025)
by: Sheremeta, M., et al.
Published: (2025)
Integrability Analysis of a Two-Component Burgers-Type Hierarchy
by: D. L. Blackmore, et al.
Published: (2015)
by: D. L. Blackmore, et al.
Published: (2015)
Integrability Analysis of a Two-Component Burgers-Type Hierarchy
by: Blackmore, D., et al.
Published: (2015)
by: Blackmore, D., et al.
Published: (2015)
Singularity Analysis and Integrability of a Burgers-Type System of Foursov
by: Sakovich, S.
Published: (2011)
by: Sakovich, S.
Published: (2011)
Similar Items
-
The exponential twice continuously differentiable $ B$-spline algorithm
for Burgers’ equation
by: Adar, N., et al.
Published: (2018) -
The Exponential Cubic B-spline Algorithm for Burgers’ Equation
by: Ozlem Ersoya,, et al.
Published: (2023) -
Comonotone approximation of twice differentiable periodic functions
by: Dzyubenko, H. A., et al.
Published: (2009) -
On exponential dichotomy for abstract differential equations with delayed argument
by: Chaikovs'kyi, A., et al.
Published: (2023) -
Supersymmetric Representations and Integrable Fermionic Extensions of the Burgers and Boussinesq Equations
by: Kiselev, A.V., et al.
Published: (2006)