1. A general notion
of bitopological spaces. 2. Bitopological
represntations of continuous mappings. 3. Space like properties of
cntinuous mappings. 4. Topologies on products and
ratios. 5. Topologies on products and
ratios. 2. 6. Bitopological
representations. |
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1. Mathematical
analysis of some problems of operativ planning of production. 2. Mathematical
analysis of some problems of operativ planning of production. 3. Uniform spaces. 4. Classes of symmetric space
structures. 5. Principal space structures. 6. Detalization of categories. 7. Uniform clusters of modula. 8. On some properties of detalizations. 9. Bitopological spaces. 10. Contiguity relations and
H-closed extensions of topological spaces. 11. Completion and cogomology
of uniform spaces. 12. Sigma-combinatorial extensions. 13. Bitopological and piece-linear
structures. 14. Topological type structures. 15. Regular extension of topological
spaces. 16. Bitopological spaces. 17. Continuous mapping of extension
of a topological space. 18. Fixed points of plane continua
mappings. 19. Reducibility of uniform
structures. 20. Natural mappings of extensions
of topological spaces. 21. Fixed point theorems for
metric space mappings. 22. Metrizations and fixed
point theorems. 23. Topological type spaces. 24. Topological type structures. 25. Diff., piece-linear and
settopological structures. 26. Bitopological spaces. 27. Bitopological manifolds. 28. Bitopological spaces. 29. Topological type structures. 30. Some problems of the theory
of bitopological spaces. 31. Some results of LOMI seminar
work. 32. Methodological problems
of teaching mathematics. 33. Introduction of modern
mathematical ideas and methods in technical institute courses of higher
mathematics. Methodological problems of teaching mathematics. 34. Methodological and methodical
problems of mathematical education. 35. Problems of the theory
of bitopological spaces. 36. Bitopologization of algebraic
objects. 37. Course of the higher mathematics
on nonstandard base. 38. Introduction of modern
mathematical ideas and methods in technical institute courses of higher
mathematics. 39. Nonstandard analysis: history
and perspectives. 40. Course of mathematical
analysis on nonstandard base. 41. Space like properties of
continuous mappings. 42. Course of mathematical
analysis on nonstandard base. 43. Training appliances, their
matter and signifance. 44. Methodical
maintenance of course of the higher mathematics. |
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