The Universal Journal of Integral
Equations covers activity and development of innovative contributions
in all kinds of linear and non-linear integral equations and their
applications. Research in linear and non-linear Fredholm integral equations,
linear and non-linear Volterra integral equations, linear and non-linear
singular integral equations and other kinds of integral equations, from
abstract theory to numerical methods and applications to physics, economics,
chemistry, mathematical analysis, functional analysis, theoretical and applied
mechanics, civil engineering, mechanical engineering, electrical engineering,
aerospace engineering, chemical engineering and other fields of science and
engineering is included. Contributions can be either abstract, analytical or
numerical, covering all aspects of linear and non-linear integral equations and
all fields of science where integral equations might appear. So, the papers
published should present innovative analytical and numerical methods, as well as
non-linear methods and results, which should be far beyond the current
"state of art".
Volume 1 (2013)
1. Non-linear Parabolic Integral
Equations used in Stationary and Dynamic Viscoplasticity
Pages 1-12
E.G.Ladopoulos
2. Non-linear Seismic Wave
Motion in Elastodynamics with Application to Real-Time Expert Seismology
Pages 13-27
E.G.Ladopoulos
Pages 28-38
E.G.Ladopoulos
Volume 2 (2014)
Pages 1-11
E.G.Ladopoulos
2. Non-linear
Integro-differential Equations for Risk Management Analysis
Pages 12-19
E.G.Ladopoulos
Pages 20-29
H.
Azari, F. Parzlivand
4. The
Behavior of Discontinuous Kernel of Mixed Integral Equation
Pages 30-38
M.A. Abdou, F.A. Salama
Volume 3 (2015)
1. Non-linear Singular Integral
Equations in Oil & Gas Engineering by Four-dimensional Multiphase Flows
Pages 1-11
E.G.Ladopoulos
2. New Aspects for Non-linear
Semigroups in L1 Applied to Heat Equation’s Analysis
Pages 12-21
E.G.Ladopoulos
3. Spectral Relationships of Mixed
Integral Equation with Potential Kernel in Different Domains
Pages 22-32
R.T. Matoog
Pages 33-50
T.G. Zhao, M.S. Li
5. On
a Discussion of Fredholm-Urysohn Integral Equation with Singular Kernel in Time
Pages 51-60
M. M. El-Kojok, S. A. Raad
6. Degenerate Kernel Method for
Three Dimension Nonlinear Integral Equations of the Second Kind
Pages 61-66
M. Basseem
Volume 4 (2016)
Pages 1-12
E.G.Ladopoulos
2. Non-linear
Integro-differential Equations for Risk Management Analysis: Further Developments
Pages 13-20
E.G.Ladopoulos
3. Modified Taylor’s Method and
Nonlinear Mixed Integral Equation
Pages 21-29
R.T. Matoog
4. A
New Numerical Treatment for the Nonlinear Quadratic Integral Equation in
Two-Dimensions
Pages 30-41
S. A. Raad
5. Numerical Treatments for the
Two-Dimensional Mixed Nonlinear Integral Equation in Time and Position
Pages 42-53
M. A. Abdou, M. M. El-Kojok
6. A Singular Integral Transform for
the Gibbs-Wilbraham Effect in Inverse Fourier Transforms
Pages 54-62
N. H. S. Haidar
Volume 5 (2017)
Pages 1-11
E.G.Ladopoulos
Pages 12-25
E.G.Ladopoulos
Pages 26-41
S. E. A. Alhazmi
Volume 6 (2018)
1. Economics Risk Management
Analysis by Non-linear Integro-differential Equations
Pages 1-8
E.G.Ladopoulos
Pages 9-19
E.G.Ladopoulos
Pages 20-29
M. H. Saleh, D. Sh.
Mohamed, D. M. Abdessamie
Volume 7 (2019)
Pages 1-15
E.G.Ladopoulos
Pages 16-26
E.G.Ladopoulos
Volume 8 (2020) DOI
10.13140/RG.2.2.18695.73124
Pages 1-11
E.G.Ladopoulos
Pages 12-23
E.G.Ladopoulos
Volume 9 (2021)
DOI 10.13140/RG.2.2.34580.42884
1. An Overview of the Non-linear Integro-differential Equations for
Economics Risk Management Analysis
Pages 1-8
E.G.Ladopoulos
2. An Overview of Risk
Management Analysis by Non-linear Integro-differential Equations
Pages 9-16
E.G.Ladopoulos
Volume 10 (2022)
DOI 10.13140/RG.2.2.24651.05922
Pages 1-13
E.G.Ladopoulos
Pages 14-21
E.G.Ladopoulos
3. The Leading Technology of
Risk Management Analysis by Non-linear Integro-differential Equations
Pages 22-29
E.G.Ladopoulos
Volume 11 (2023)
DOI 10.13140/RG.2.2.30186.90568
Pages 1-13
E.G.Ladopoulos
Pages 14-21
E.G.Ladopoulos
3. Groundbreaking Method of
Risk Management Analysis by Non-linear Integro-differential Equations
Pages 22-29
E.G.Ladopoulos