|
|
|
|
| LEADER |
04585nma a2201045 u 4500 |
| 001 |
EB002049487 |
| 003 |
EBX01000000000000001193153 |
| 005 |
00000000000000.0 |
| 007 |
cr||||||||||||||||||||| |
| 008 |
220822 ||| eng |
| 020 |
|
|
|a 9783036520711
|
| 020 |
|
|
|a books978-3-0365-2072-8
|
| 020 |
|
|
|a 9783036520728
|
| 100 |
1 |
|
|a Karapinar, Erdal
|
| 245 |
0 |
0 |
|a Theory and Application of Fixed Point
|h Elektronische Ressource
|
| 260 |
|
|
|a Basel, Switzerland
|b MDPI - Multidisciplinary Digital Publishing Institute
|c 2021
|
| 300 |
|
|
|a 1 electronic resource (220 p.)
|
| 653 |
|
|
|a common fixed points
|
| 653 |
|
|
|a uniformly convex Busemann space
|
| 653 |
|
|
|a weakly uniformly strict contraction
|
| 653 |
|
|
|a multivalued maps
|
| 653 |
|
|
|a T-transitivity
|
| 653 |
|
|
|a standard three-step iteration algorithm
|
| 653 |
|
|
|a the condition (ℰμ)
|
| 653 |
|
|
|a Mathematics & science / bicssc
|
| 653 |
|
|
|a demicontractive mappings
|
| 653 |
|
|
|a iterative scheme
|
| 653 |
|
|
|a fixed point
|
| 653 |
|
|
|a weakly compatible mapping
|
| 653 |
|
|
|a equilibrium
|
| 653 |
|
|
|a triangle inequality
|
| 653 |
|
|
|a symmetric spaces
|
| 653 |
|
|
|a q-starshaped
|
| 653 |
|
|
|a fixed point problems
|
| 653 |
|
|
|a almost ℛg-Geraghty type contraction
|
| 653 |
|
|
|a inverse strongly monotone mappings
|
| 653 |
|
|
|a bv(s)-metric space
|
| 653 |
|
|
|a resolvent
|
| 653 |
|
|
|a Hadamard spaces
|
| 653 |
|
|
|a F-contraction
|
| 653 |
|
|
|a strong convergence
|
| 653 |
|
|
|a Hilbert space
|
| 653 |
|
|
|a cyclic maps
|
| 653 |
|
|
|a b-metric-like spaces
|
| 653 |
|
|
|a b-metric space
|
| 653 |
|
|
|a monotone mapping
|
| 653 |
|
|
|a directed graph
|
| 653 |
|
|
|a null point problem
|
| 653 |
|
|
|a pre-metric space
|
| 653 |
|
|
|a fixed points
|
| 653 |
|
|
|a binary relation
|
| 653 |
|
|
|a end-point
|
| 653 |
|
|
|a geodesic space
|
| 653 |
|
|
|a convex metric spaces
|
| 653 |
|
|
|a common fixed point
|
| 653 |
|
|
|a metric spaces
|
| 653 |
|
|
|a Research & information: general / bicssc
|
| 653 |
|
|
|a weakly contractive
|
| 653 |
|
|
|a error estimate
|
| 653 |
|
|
|a regular spaces
|
| 653 |
|
|
|a b2-metric space
|
| 653 |
|
|
|a compatible maps
|
| 653 |
|
|
|a uniformly convex Banach space
|
| 653 |
|
|
|a Cauchy sequence
|
| 653 |
|
|
|a fixed-point
|
| 653 |
|
|
|a split feasibility problem
|
| 653 |
|
|
|a convex minimization problem
|
| 653 |
|
|
|a common coupled fixed point
|
| 653 |
|
|
|a S-type tricyclic contraction
|
| 653 |
|
|
|a metric space
|
| 653 |
|
|
|a coupled fixed points
|
| 653 |
|
|
|a quasi-pseudometric
|
| 653 |
|
|
|a start-point
|
| 653 |
|
|
|a generalized mixed equilibrium problem
|
| 653 |
|
|
|a variational inequalities
|
| 653 |
|
|
|a binary relations
|
| 653 |
|
|
|a T-contraction
|
| 700 |
1 |
|
|a Martínez-Moreno, Juan
|
| 700 |
1 |
|
|a Erhan, Inci M.
|
| 700 |
1 |
|
|a Karapinar, Erdal
|
| 041 |
0 |
7 |
|a eng
|2 ISO 639-2
|
| 989 |
|
|
|b DOAB
|a Directory of Open Access Books
|
| 500 |
|
|
|a Creative Commons (cc), https://creativecommons.org/licenses/by/4.0/
|
| 028 |
5 |
0 |
|a 10.3390/books978-3-0365-2072-8
|
| 856 |
4 |
2 |
|u https://directory.doabooks.org/handle/20.500.12854/76918
|z DOAB: description of the publication
|
| 856 |
4 |
0 |
|u https://www.mdpi.com/books/pdfview/book/4388
|7 0
|x Verlag
|3 Volltext
|
| 082 |
0 |
|
|a 000
|
| 082 |
0 |
|
|a 500
|
| 082 |
0 |
|
|a 700
|
| 520 |
|
|
|a In the past few decades, several interesting problems have been solved using fixed point theory. In addition to classical ordinary differential equations and integral equation, researchers also focus on fractional differential equations (FDE) and fractional integral equations (FIE). Indeed, FDE and FIE lead to a better understanding of several physical phenomena, which is why such differential equations have been highly appreciated and explored. We also note the importance of distinct abstract spaces, such as quasi-metric, b-metric, symmetric, partial metric, and dislocated metric. Sometimes, one of these spaces is more suitable for a particular application. Fixed point theory techniques in partial metric spaces have been used to solve classical problems of the semantic and domain theory of computer science. This book contains some very recent theoretical results related to some new types of contraction mappings defined in various types of spaces. There are also studies related to applications of the theoretical findings to mathematical models of specific problems, and their approximate computations. In this sense, this book will contribute to the area and provide directions for further developments in fixed point theory and its applications.
|