Results 81 to 90 of about 206,050 (258)

Numerical Study of Fourth‐Order Volterra Partial Integrodifferential Equation With Weakly Singular Kernel via Subdivision Collocation Approach

Journal of Function Spaces, Volume 2026, Issue 1, 2026.
In the present article, an emerging subdivision‐based technique is developed for the numerical solution of linear Volterra partial integrodifferential equations (LVPIDEs) of order four with a weakly singular kernel. To approximate the spatial derivatives, the basis function of the subdivision scheme is used, whereas the time discretization is done with
Zainab Iqbal, Syeda Tehmina Ejaz, Jihad Younis, M. I. Elashiry, Faizah D. Alanazi, Nikhil Khanna   +5 more
wiley   +1 more source

Optimal Control Problems of Forward-Backward Stochastic Volterra Integral Equations [PDF]

, 2014
Optimal control problems of forward-backward stochastic Volterra integral equations (FBSVIEs in short) are formulated and studied. A general duality principle is established for linear backward stochastic integral equation and linear stochastic Fredholm ...
Shi, Yufeng, Wang, Tianxiao, Yong, Jiongmin   +2 more
core  

Representation of Multilinear Mappings and s‐Functional Inequality

Journal of Mathematics, Volume 2026, Issue 1, 2026.
In the current research, we introduce the multilinear mappings and represent the multilinear mappings as a unified equation. Moreover, by applying the known direct (Hyers) manner, we establish the stability (in the sense of Hyers, Rassias, and Găvruţa) of the multilinear mappings, associated with the single multiadditive functional inequality.
Abasalt Bodaghi, Pramita Mishra
wiley   +1 more source

Regularity of the minimiser of one-dimensional interaction energies

, 2019
We consider both the minimisation of a class of nonlocal interaction energies over non-negative measures with unit mass and a class of singular integral equations of the first kind of Fredholm type. Our setting covers applications to dislocation pile-ups,
Kimura, M., van Meurs, P.
core   +1 more source

Triangular functions method for the solution of Fredholm integral equations system

Ain Shams Engineering Journal, 2012
A numerical method based on orthogonal triangular functions (TFs) is proposed to approximate the solution of Fredholm integral equations systems. The powerful properties of orthogonal triangular functions are utilized in a direct method to reduce a ...
H. Almasieh, M. Roodaki
doaj   +1 more source

Integrating evolution equations using Fredholm determinants

Electronic Research Archive, 2021
<p style='text-indent:20px;'>We outline the construction of special functions in terms of Fredholm determinants to solve boundary value problems of the string spectral problem. Our motivation is that the string spectral problem is related to the spectral equations in Lax pairs of at least three nonlinear evolution equations from mathematical ...
openaire   +2 more sources

Diffusive Resource–Consumer Dynamics With the Simplest Learning Mechanism and Nonlocal Memory Usage

Mathematical Methods in the Applied Sciences, Volume 48, Issue 18, Page 16433-16444, December 2025.
ABSTRACT To describe cognitive consumers' movement, we study a diffusive resource–consumer model with nonlocal memory usage described by a system of parabolic equations, which is coupled with spatial memory dynamics described by a linear learning equation.
Qigang Deng, Ranchao Wu, Hao Wang
wiley   +1 more source

Potential Integral Equations in Electromagnetics

, 2017
In this work, a new integral equation (IE) based formulation is proposed using vector and scalar potentials for electromagnetic scattering. The new integral equations feature decoupled vector and scalar potentials that satisfy Lorentz gauge.
Fu, Xin, Li, Jie, Shanker, Balasubramaniam   +2 more
core   +1 more source

The Concise Guide to PHARMACOLOGY 2025/26: G protein‐coupled receptors

British Journal of Pharmacology, Volume 182, Issue S1, Page S24-S151, December 2025.
The Concise Guide to Pharmacology 2025/26 marks the seventh edition in this series of biennial publications in the British Journal of Pharmacology. Presented in landscape format, the guide provides a comparative overview of the pharmacology of drug target families. The concise nature of the Concise Guide refers to the style of presentation, being clear,
Stephen P. H. Alexander, Anthony P. Davenport, Eamonn Kelly, Alasdair J. Gibb, Alistair A. Mathie, Chloe J. Peach, Emma L. Veale, Jane F. Armstrong, Elena Faccenda, Simon D. Harding, Christopher Southan, Jamie A. Davies, Maria Pia Abbracchio, George R. Abraham, Alexander Agoulnik, Wayne Alexander, Khaled Al‐hosaini, Magnus Bäck, Jillian G. Baker, Nicholas M. Barnes, Ross Bathgate, Jean‐Martin Beaulieu, Annette G. Beck‐Sickinger, Maik Behrens, Kirstie A. Bennett, Kenneth E. Bernstein, Bernhard Bettler, Nigel J. M. Birdsall, Victoria A. Blaho, Pascal Bonaventure, Francois Boulay, Corinne Bousquet, Hans Bräuner‐Osborne, Andrew J. Brown, Geoffrey Burnstock, Marta Busnelli, Girolamo Caló, Vanni Caruso, Justo P. Castaño, Kevin J. Catt, Stefania Ceruti, Paul Chazot, Nan Chiang, Bice Chini, Arthur Christopoulos, Jerold Chun, Antonia Cianciulli, Olivier Civelli, Lucie H. Clapp, Réjean Couture, Helen M. Cox, Zsolt Csaba, Claes Dahlgren, Frank M. Dautzenberg, Gordon Dent, Steven D. Douglas, Pascal Dournaud, Margarita L. Dubocovich, Satoru Eguchi, Emanuel Escher, Edward J. Filardo, Tung Fong, Huamei Fu Forsman, Marta Fumagalli, Raul R. Gainetdinov, Michael L. Garelja, Marc de Gasparo, Florence Gbahou, Craig Gerard, Marvin Gershengorn, Michelle Glass, David E. Gloriam, Fernand Gobeil, Theodore L. Goodfriend, Cyril Goudet, Lukas Grätz, Karen J. Gregory, Christian Gruber, Andrew L. Gundlach, Jörg Hamann, Julien Hanson, Deborah S. Hartman, Richard L. Hauger, Debbie L. Hay, Akos Heinemann, Laura Heitman, Deron R. Herr, Morley D. Hollenberg, Nicholas D. Holliday, Birgitte Holst, Mastgugu Horiuchi, Daniel Hoyer, László Hunyady, Ahsan Husain, Adriaan P. IJzerman, Tadashi Inagami, Paul A. Insel, Kenneth A. Jacobson, Laura H. Jacobson, Robert T. Jensen, Ralf Jockers, Deepa Jonnalagadda, Sadashiva Karnik, Klemens Kaupmann, Jacqueline Kemp, Charles Kennedy, Yasuyuki Kihara, Julia Kinsolving, Takio Kitazawa, Pawel Kozielewicz, Hans‐Jürgen Kreienkamp, Jyrki P. Kukkonen, Luxmichan Laishram, Tobias Langenhan, Christopher J. Langmead, Dan Larhammar, Katie Leach, Davide Lecca, John D. Lee, Susan E. Leeman, Jérôme Leprince, Rob Leurs, Xaria X. Li, Ines Liebscher, Stephen J. Lolait, Amelie Lupp, Robyn Macrae, Janet J. Maguire, Davide Malfacini, Maurice Manning, Davide Marangon, Kirill Martemyanov, Jean Mazella, Craig A. McArdle, Shlomo Melmed, Martin C. Michel, Laurence J. Miller, Vincenzo Mitolo, Bernard Mouillac, Christa E. Müller, Philip M. Murphy, Jean‐Louis Nahon, Richard R. Neubig, Tony Ngo, Xavier Norel, Duuamene Nyimanu, Anne‐Marie O’Carroll, Stefan Offermanns, Maria Antonietta Panaro, Marc Parmentier, Nicole Perry‐Hauser, Roger G. Pertwee, Jean‐Philippe Pin, Eric R. Prossnitz, Helena Chengxue Qin, Mark Quinn, Stefano Raffaele, Rithwik Ramachandran, Manisha Ray, Rainer K. Reinscheid, Alejandro Romeral Buzón, Philippe Rondard, Mette M. Rosenkilde, G. Enrico Rovati, Chiara Ruzza, Gareth J. Sanger, Nicole Scholz, Torsten Schöneberg, Gunnar Schulte, Stefan Schulz, Deborah L. Segaloff, Charles N. Serhan, Arun K. Shukla, Khuraijam Dhanachandra Singh, Craig M. Smith, Nicola J. Smith, Claudia Stäubert, Leigh A. Stoddart, Yukihiko Sugimoto, Roger Summers, Valerie P. Tan, David M. Thal, Walter ( Wally) Thomas, Pieter B. M. W. M. Timmermans, Kalyan Tirupula, Lawrence Toll, Giovanni Tulipano, Hamiyet Unal, Thomas Unger, Celine Valant, Patrick Vanderheyden, David Vaudry, Hubert Vaudry, Joseph G. Verbalis, Jean‐Pierre Vilardaga, Christopher S. Walker, Ji Ming Wang, Donald T. Ward, Hans‐Jürgen Wester, Gary B. Willars, Tom Lloyd Williams, Trent M. Woodruff, Huixian Wu, Cheng Yang, Chengcan Yao, Richard D. Ye, Nathan Zaidman   +206 more
wiley   +1 more source

Solving linear Fredholm-Stieltjes integral equations of the second kind by using the generalized Simpson’s rule

MANAS: Journal of Engineering, 2016
In this paper, the generalized Simpson's rule (GSR) is applied to solve linear Fredholm-Stieltjes integral equations of the second kind (LFSIESK). A numerical example is presented to illustrate the method by using Maple.
A. Asanov, S. Yanık
doaj