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| | Journal Articles (25) |
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| 1-Javad Shokri , Numerical Solution of Fuzzy Differential Equations,Applied Mathematical Sciences, Vol. 1, 2007, no. 45, 2231-2246. | |
| 2-Javad Shokri , Numerical Method for Solving Fuzzy Nonlinear quations,Applied Mathematical Sciences, Vol. 2, 2008, no. 24, 1191-1203. | |
| 3-Javad Shokri, Solving Fuzzy Nonlinear Equations in Banach Spaces,Int. J. Contemp. Math. Sciences, Vol. 3, 2008, no.. | |
| 4-Javad Shokri and Ali Ebadian, An Iterative Method for Solving Fuzzy Nonlinear Equations in Banach Spaces,Applied Mathematics Sciences, Vol, 2, 2008, no. 24, 1177-1189. | |
| 5-Javad Shokri, On Systems of Fuzzy Nonlinear Equations,Applied Mathematical Sciences, Vol. 2, 2008, no. 25, 1205-1217. | |
| 6-Javad Shokri and Ali Ebadian, Solving Systems of Fuzzy Nonlinear Equations in Banach Spaces,Int. Journal of Math. Analysis, Vol. 2, 2008, no. 7, 337-351. | |
| 7-Javad Shokri , A method for solving systems of nonlinear equations,AJMAA, Vol. 5, 2009, Issue 2, Article 16, pp. 1-8. | |
| 8-Javad Shokri , The spline rule for integration of fuzzy functions,J. of Math. Sciences: Advances Applications, Vol. 1, no. 2(2008), 341-357. | |
| 9-Javad Shokri and Ali Ebadian, 2010, On Systems of Nonlinear Equations,J. of Applied Mathematical Analysis and applications (Accepted).. | |
| 10-J. Shokri, A. Ebadian and R. aghalary, Hyers-Ulam-Rassias stability of homomorphisms and derivations on normed Lie triple systems
,Thai J. Math., 9 (2011), no. 2, 449-460. | |
| 11-J. Shokri, A. Ebadian, R. aghalary and M. Eshaghi Gordji, Approximate bi-homomorphisims and bi-derivations in normed Lie triple system,J. of Concrete and Appl. Math., 10 (2012), no.s 3-4, 291-300. | |
| 12-A. Ebadian, R. Aghalary and J. Shokri., 11, no. 5, (2013), 12 pages, Approximate 3-Lie homomorphisims on Lie algebra systems,Analysis and Applications. | |
| 13-J. Shokri, A. Ebadian and R. Aghalary, Approximate bihomomorphisims and biderivations in 3-Lie algebras,Int. J. of Geom. Meth. in Mod. Phys., 10 (2013), no. 1, 1220020 (13 pages), DOI: 10.1142/S0219887812200204.. | |
| 14-J. Shokri, A. Ebadian and R. Aghalary, Homomorphisms and derivations in Lie JC*-algebras.,Thai J . Math., Vol . 12 (2014), Num. 2: 481-489. | |
| 15-J. Shokri, A. Ebadian and R. Aghalary, The fixed point method for perturbation of bihomomorphisms and biderivations in normed 3-Lie systems
,Int. J. of Geom. Meth. in Mod. Phys., 10 (2013), no. 6, 1350020 (13 pages), DOI:10.1142/S0219887813500205.. | |
| 16-J . Shokri, A mixed-integer linear programming for scheduling a multi-product pipeline with dual-purpose terminals,Comp. Appl. Math., . DOI 10.1007/s40314-014-0162-7. | |
| 17-Javad Shokri, Choonkil Park∗, and Dong Yun Shin, Approximate bi-homomorphisms and bi-derivations in intuitionistic fuzzy ternary normed algebras
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.4, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 18-Javad Shokri and Jung Rye Lee, Stability of homomorphisms and derivations in non-Archimedean random C∗-algebras via fixed point method
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.2, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 19-Javad Shokri and Jung Rye, A new quadratic functional equation version and its stability and superstability,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.3, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 20-Javad Shokri and Dong Yun Shin, Approximate homomorphisms and derivations on non-Archimedean Lie JC∗-algebras
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.2, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC . | |
| 21-Javad Shokri and Choonkil Park, Fuzzy stability of an additive-quadratic functional equation in matrix fuzzy normed spaces
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.3, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 22-Javad Shokri , Approximate Bi-Additive Mappings in Intuitionistic Fuzzy Normed Spaces,Thai Journal of Mathematics, Volume 16 (2018) Number 2 : 315–333. | |
| 23-Saeed Pishbin and Javad Shokri, 2019, Regularization technique and numerical analysis of the mixed system of first and second-kind Volterra-Fredholm integral equations,Iranian Journal of Numerical Analysis and Optimization, Vol. 9, No. 1, (2019), pp 127–150. [Citation] | |
| 24-Javad Shokri and Choonkil Park, 2020, A fixed point approach to approximate quadratic functional equationin non-Archimedean L*-fuzzy normed spaces
,Journal of Intelligent&Fuzzy Systems, 38, 4265–4272. [Citation] | |
| 25-Javad Shokri and Saeed Pishbin, 2021, Study of fourth-order boundary value problem based on Volterra–Fredholm equation: numerical treatment,inverse problems in science and engineering. [Citation] |
| | | Conference Papers/Abstracts/Posters (5) |
| |
| 1- 1387, A Two Steep Method for solving System of Nonlinear Equations.,دومین کنگره سیستمهای هوشمند و فازی. | |
| 2- 1389, A second order differential equation in Banach spaces,41 امین کنفرانس سالانه ریاضی ایران, ارومیه,دانشگاه ارومیه- دانشکده علوم. | |
| 3- 1387, A Two-Steep Method for Solving Fuzzy Systems of Nonlinear Equations,دومین کنگره مشترک سیستمهای هوشمند و فازی, تهران,ایران. | |
| 4- 1384, Superconvergence of a Galerkin- Type Method for Hammerstein Integral Equations -,7th seminar o differential equations and dynamical systems, تبریز,ایران. | |
| 5- 1383, The Improved Space To Solve Non-Linear Integral Equation,35th iranian international mathematics conference, اهواز,ایران. |
| | | Research Projects (4) |
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| 1- 1387, Iteraive methods for solving of fuzzy nonlinear equations. | |
| 2- 1386, Numerical solution of Non-linear Integral equation in form …. | |
| 3- 1388, On Systems of Nonlinear Equations. | |
| 4- 1390, Verify of differential equations solution in Banach spaces. |
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Name and Family
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Javad Shokri
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Academic Degree
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Assistant Professor
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Department
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Department of Mathematics
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E-mail:
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j.shokri@urmia.ac.ir
Research and Education Resume
|
| | Journal Articles (25) |
| |
| 1-Javad Shokri , Numerical Solution of Fuzzy Differential Equations,Applied Mathematical Sciences, Vol. 1, 2007, no. 45, 2231-2246. | |
| 2-Javad Shokri , Numerical Method for Solving Fuzzy Nonlinear quations,Applied Mathematical Sciences, Vol. 2, 2008, no. 24, 1191-1203. | |
| 3-Javad Shokri, Solving Fuzzy Nonlinear Equations in Banach Spaces,Int. J. Contemp. Math. Sciences, Vol. 3, 2008, no.. | |
| 4-Javad Shokri and Ali Ebadian, An Iterative Method for Solving Fuzzy Nonlinear Equations in Banach Spaces,Applied Mathematics Sciences, Vol, 2, 2008, no. 24, 1177-1189. | |
| 5-Javad Shokri, On Systems of Fuzzy Nonlinear Equations,Applied Mathematical Sciences, Vol. 2, 2008, no. 25, 1205-1217. | |
| 6-Javad Shokri and Ali Ebadian, Solving Systems of Fuzzy Nonlinear Equations in Banach Spaces,Int. Journal of Math. Analysis, Vol. 2, 2008, no. 7, 337-351. | |
| 7-Javad Shokri , A method for solving systems of nonlinear equations,AJMAA, Vol. 5, 2009, Issue 2, Article 16, pp. 1-8. | |
| 8-Javad Shokri , The spline rule for integration of fuzzy functions,J. of Math. Sciences: Advances Applications, Vol. 1, no. 2(2008), 341-357. | |
| 9-Javad Shokri and Ali Ebadian, 2010, On Systems of Nonlinear Equations,J. of Applied Mathematical Analysis and applications (Accepted).. | |
| 10-J. Shokri, A. Ebadian and R. aghalary, Hyers-Ulam-Rassias stability of homomorphisms and derivations on normed Lie triple systems
,Thai J. Math., 9 (2011), no. 2, 449-460. | |
| 11-J. Shokri, A. Ebadian, R. aghalary and M. Eshaghi Gordji, Approximate bi-homomorphisims and bi-derivations in normed Lie triple system,J. of Concrete and Appl. Math., 10 (2012), no.s 3-4, 291-300. | |
| 12-A. Ebadian, R. Aghalary and J. Shokri., 11, no. 5, (2013), 12 pages, Approximate 3-Lie homomorphisims on Lie algebra systems,Analysis and Applications. | |
| 13-J. Shokri, A. Ebadian and R. Aghalary, Approximate bihomomorphisims and biderivations in 3-Lie algebras,Int. J. of Geom. Meth. in Mod. Phys., 10 (2013), no. 1, 1220020 (13 pages), DOI: 10.1142/S0219887812200204.. | |
| 14-J. Shokri, A. Ebadian and R. Aghalary, Homomorphisms and derivations in Lie JC*-algebras.,Thai J . Math., Vol . 12 (2014), Num. 2: 481-489. | |
| 15-J. Shokri, A. Ebadian and R. Aghalary, The fixed point method for perturbation of bihomomorphisms and biderivations in normed 3-Lie systems
,Int. J. of Geom. Meth. in Mod. Phys., 10 (2013), no. 6, 1350020 (13 pages), DOI:10.1142/S0219887813500205.. | |
| 16-J . Shokri, A mixed-integer linear programming for scheduling a multi-product pipeline with dual-purpose terminals,Comp. Appl. Math., . DOI 10.1007/s40314-014-0162-7. | |
| 17-Javad Shokri, Choonkil Park∗, and Dong Yun Shin, Approximate bi-homomorphisms and bi-derivations in intuitionistic fuzzy ternary normed algebras
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.4, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 18-Javad Shokri and Jung Rye Lee, Stability of homomorphisms and derivations in non-Archimedean random C∗-algebras via fixed point method
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.2, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 19-Javad Shokri and Jung Rye, A new quadratic functional equation version and its stability and superstability,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.3, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 20-Javad Shokri and Dong Yun Shin, Approximate homomorphisms and derivations on non-Archimedean Lie JC∗-algebras
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.2, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC . | |
| 21-Javad Shokri and Choonkil Park, Fuzzy stability of an additive-quadratic functional equation in matrix fuzzy normed spaces
,J. COMPUTATIONAL ANALYSIS AND APPLICATIONS, VOL. 23, NO.3, 2017, COPYRIGHT 2017 EUDOXUS PRESS, LLC.. | |
| 22-Javad Shokri , Approximate Bi-Additive Mappings in Intuitionistic Fuzzy Normed Spaces,Thai Journal of Mathematics, Volume 16 (2018) Number 2 : 315–333. | |
| 23-Saeed Pishbin and Javad Shokri, 2019, Regularization technique and numerical analysis of the mixed system of first and second-kind Volterra-Fredholm integral equations,Iranian Journal of Numerical Analysis and Optimization, Vol. 9, No. 1, (2019), pp 127–150. | |
| 24-Javad Shokri and Choonkil Park, 2020, A fixed point approach to approximate quadratic functional equationin non-Archimedean L*-fuzzy normed spaces
,Journal of Intelligent&Fuzzy Systems, 38, 4265–4272. | |
| 25-Javad Shokri and Saeed Pishbin, 2021, Study of fourth-order boundary value problem based on Volterra–Fredholm equation: numerical treatment,inverse problems in science and engineering. |
| | | Conference Papers/Abstracts/Posters (5) |
| |
| 1- 1387, A Two Steep Method for solving System of Nonlinear Equations.,دومین کنگره سیستمهای هوشمند و فازی. | |
| 2- 1389, A second order differential equation in Banach spaces,41 امین کنفرانس سالانه ریاضی ایران, ارومیه,دانشگاه ارومیه- دانشکده علوم. | |
| 3- 1387, A Two-Steep Method for Solving Fuzzy Systems of Nonlinear Equations,دومین کنگره مشترک سیستمهای هوشمند و فازی, تهران,ایران. | |
| 4- 1384, Superconvergence of a Galerkin- Type Method for Hammerstein Integral Equations -,7th seminar o differential equations and dynamical systems, تبریز,ایران. | |
| 5- 1383, The Improved Space To Solve Non-Linear Integral Equation,35th iranian international mathematics conference, اهواز,ایران. |
| | | Research Projects (4) |
| |
| 1- 1387, Iteraive methods for solving of fuzzy nonlinear equations. | |
| 2- 1386, Numerical solution of Non-linear Integral equation in form …. | |
| 3- 1388, On Systems of Nonlinear Equations. | |
| 4- 1390, Verify of differential equations solution in Banach spaces. |
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