List of Articles Integral

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  1 - Fuzzy Galerkin method for solving FredholmIntegral equations with error analysis
  Amin Mousavi Khaneghah
• Open Access Article
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  2 - Numerical solution of Volterra-Fredholm integral equations with the help of inverse and direct discrete fuzzy transforms and collocation technique
  R. Ezzati
• Open Access Article
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  3 - Evaluation of current distribution induced on perfect electrically conducting scatterers
  عادله حکیم زاده
• Open Access Article
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  4 - Homotopy approximation technique for solving nonlinear Volterra-Fredholm integral equations of the first kind
  Sh. Sadigh Behzadi
• Open Access Article
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  5 - A solution for Volterra Integral Equations of the First Kind Based on Bernstein Polynomials
  M. Mohamadi E. Babolian S. Yousefi
• Open Access Article
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  6 - A Fast and Accurate Expansion-Iterative Method for Solving Second Kind Volterra Integral Equations
  S. Hatamzadeh-Varmazyar Z. Masouri
• Open Access Article
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  7 - B-spline Method for Solving Fredholm Integral Equations of the First ‎Kind
  KH. Maleknejad Y. Rostami
• Open Access Article
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  8 - Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎
  E. Shivanian M. Aslefallah
• Open Access Article
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  9 - The Use of Fuzzy Variational Iteration Method For Solving Second-Order Fuzzy Abel-Volterra Integro-Differential Equations‎
  S. Sadigh Behzadi
• Open Access Article
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  10 - Application of ‎F‎uzzy Bicubic Splines Interpolation for Solving ‎T‎wo-Dimensional Linear Fuzzy Fredholm Integral ‎Equations‎‎
  H. ‎Nouriani‎ R. ‎Ezzati‎‎‎
• Open Access Article
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  11 - Numerical Solution of Second Kind Volterra and Fredholm Integral Equations Based on a Direct Method Via Triangular Functions
  S. Hatamzadeh-Varmazyar Z. Masouri
• Open Access Article
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  12 - A Method for Numerical Solution of Third-Kind Volterra Integral Equations Using Krall-Laguerre Polynomials
  پروانه جمی الهام هاشمی زاده
  10.30495/ijim.2022.19201
• Open Access Article
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  13 - Solution of Nonlinear Fredholm-Volterra Integral Equations via Block-Pulse ‎Functions
  فضل اله عباسی محسن محمدی
• Open Access Article
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  14 - Coincidence and ‎C‎ommon Fixed Point Results for $\alpha$-$(\psi,\varphi)$-Contractive Mappings in Metric Spaces‎
  J. Esmaily S. M. Vaezpour R. Saadati
• Open Access Article
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  15 - Solving Volterra Integral Equations of the Second Kind with Convolution ‎Kernel‎
  محمد صادق باریکبین علیرضا وحیدی طیبه دمیرچلی
• Open Access Article
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  16 - Numerical Solution of Interval Volterra-Fredholm-Hammerstein Integral Equations via Interval Legendre Wavelets ‎Method‎
  نیاز خرمی علی سلیمی پارسا مقدم
• Open Access Article
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  17 - Using New Operational Matrix for Solving Nonlinear Fractional Integral Equations
  فائزه سالکی رضا عزتی
• Open Access Article
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  18 - On the Modified Block-Pulse Function for Volterra Integral Equation of The First ‎Kind‎
  مهناز محمدی علیرضا وحیدی طیبه دمیرچلی سعید خضرلو مصطفی نوری
  10.30495/ijim.2022.20272
• Open Access Article
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  19 - A New Method for Solving Multi-Dimensional Fredholm Integral Equations and Its Convergence ‎Analysis
  نرگس محمودی دارانی
  10.30495/ijim.2022.58704.1487
• Open Access Article
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  20 - A New Efficient Method for Solving System of Fuzzy Volterra Integral Equations Based on Fibonacci ‎Polynomials
  طیبه شورینی محمود پری پور نسرین کرمی کبیر
  10.30495/ijim.2022.19394
• Open Access Article
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  21 - A Hybrid Approach for Systems of Integral ‎Equations‎
  حعفر بی آزار Y. Parvari Moghaddam kh. Sadri
  10.30495/ijim.2023.21178
• Open Access Article
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  22 - On the Solution of Volterra-Fredholm Integro-Differential Equation by Using New Iterative Method
  احمد جعفریان
  10.30495/ijim.2022.63781.1553
• Open Access Article
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  23 - A New Approach for Solving Volterra Integral Equations Using The Reproducing Kernel ‎Method
  R. Ketabchi‎ R. Mokhtari E. Babolian
• Open Access Article
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  24 - Numerical solution of the system of Volterra integral equations of the first kind
  A. Armand Z. Gouyandeh
• Open Access Article
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  25 - Approximate solution of the stochastic Volterra integral equations via expansion method
  M. Khodabin K. Maleknejad T. Damercheli
• Open Access Article
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  26 - Application of CAS wavelet to construct quadrature rules for numerical ‎integration‎‎
  S. Rezabeyk KH. Maleknejad
• Open Access Article
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  27 - Fixed point theorem for non-self mappings and its applications in the modular ‎space
  R. Moradi A. ‎Razani
• Open Access Article
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  28 - Theory of block-pulse functions in numerical solution of Fredholm integral equations of the second ‎kind‎
  A. Abdollahi E. Babolian
• Open Access Article
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  29 - Convergence of Numerical Method For the Solution of Nonlinear Delay Volterra Integral ‎Equations‎
  M. ‎Zarebnia L. Shiri
• Open Access Article
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  30 - Bernoulli operational matrix method for system of linear Volterra integral ‎equations
  E. Hashemizadeh‎ M. Mohsenyzadeh
• Open Access Article
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  31 - Applying fuzzy wavelet like operator to the numerical solution of linear fuzzy Fredholm integral equations and error ‎analysis
  F. Mokhtarnejad R. Ezzati
• Open Access Article
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  32 - A New Iterative Method For Solving Fuzzy Integral ‎Equations
  R. Ezzati S. Ziari S. M. ‎Sadatrasoul‎
• Open Access Article
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  33 - Homotopy approximation technique for solving nonlinear‎ ‎Volterra-Fredholm integral equations of the first kind
  SH. Sadigh ‎Behzadi
• Open Access Article
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  34 - Mean value theorem for integrals and its application on numerically solving of Fredholm integral equation of second kind with Toeplitz plus Hankel ‎Kernel
  N. Mikaeilvand S. Noeiaghdam
• Open Access Article
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  35 - ‎Solving Some Initial-Boundary Value Problems Including Non-classical ‎C‎ases of Heat Equation By Spectral and Countour Integral ‎Methods‎
  M. Jahanshahi N. Aliev F. Jahanshahi
• Open Access Article
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  36 - Approximation solution of two-dimensional linear stochastic Volterra-Fredholm integral equation via two-dimensional Block-pulse ‎functions
  M. Fallahpour‎‎ M. Khodabin‎ K. Maleknejad‎
• Open Access Article
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  37 - On Optimal Quadrature Rule for Solving Fuzzy Fredholm Integral Equations
  R. Ezzati M. M. Sadatrasou