Fixed Point Theory and its application to Scientific Problems

Mathematics

1. Fixed Point 100%
2. Fixed Point Theory 100%
3. Metric Space 88%
4. Integral Equation 35%
5. Contractive Condition 35%
6. Variational Inequality 29%
7. Mathematics 29%
8. Hausdorff 29%
9. Nash Equilibrium 23%
10. Topological Space 17%
11. Nonlinear 11%
12. Nonlinear Analysis 11%
13. Contraction Principle 11%
14. Control Function 11%
15. Elementary Function 11%
16. Functional Equation 11%
17. Functional-Differential Equation 11%
18. Contraction Condition 11%
19. Common Fixed Point Theorem 11%
20. Metric Fixed Point Theory 5%
21. Physical Problem 5%
22. Direct Method 5%
23. Nonlinear Functional Analysis 5%
24. Mathematical Modeling 5%
25. Unique Solution 5%
26. Approximation Method 5%
27. Fixed Point Problem 5%
28. Differential Equation 5%
29. Iteration Method 5%
30. Initial-Value Problem 5%
31. Complex Number 5%
32. Nonempty Set 5%
33. Banach Contraction Principle 5%
34. Common Fixed Point 5%
35. Point Theorem 5%
36. Topological Property 5%