Tame Geometry, Transseries and Applications to Analysis and Geometry

Tame Geometry, Transseries and Applications to Analysis and Geometry

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Tame control theory

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Tame control theory

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Tame Geometry, Transseries and Applications to Analysis and Geometry

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  1. 1 Tame control theory
  2. 2 Expanding the Ordered Group of Integers by Beatty Sequences
  3. 3 Tameness beyond o-minimality
  4. 4 Introduction to o-minimality and the Pila-Wilkie Theorem
  5. 5 Primitives of algebraic functions
  6. 6 Parametrizations and complexity of preparation
  7. 7 Towards an algebraic independence result for certain p -adic series.
  8. 8 Surreal numbers and transseries lecture #1
  9. 9 Techniques of resolution of singularities in quasianalytic classes lecture #1
  10. 10 Transseries, Model Theory, and Hardy Fields lecture 1
  11. 11 O-minimality and the Pila-Wilkie Theorem Lecture #1
  12. 12 Surreal numbers and transseries lecture #2
  13. 13 Transseries, Model Theory, and Hardy Fields Lecture #2
  14. 14 Techniques of resolution of singularities in quasianalytic classes
  15. 15 O-minimality and the Pila-Wilkie Theorem Lecture #2
  16. 16 Surreal numbers and transseries lecture #3
  17. 17 Techniques of resolution of singularities in quasianalytic classes lecture #3
  18. 18 Transseries, Model Theory, and Hardy Fields Lecture #3
  19. 19 Surreal Ordered Exponential Fields
  20. 20 O-minimality and the Pila-Wilkie Theorem Lecture #3
  21. 21 Transseries, Model Theory, and Hardy Fields Lecture #4
  22. 22 Surreal numbers and transseries lecture #4
  23. 23 Techniques of resolution of singularities in quasianalytic classes Lecture #4
  24. 24 O-minimality and the Pila-Wilkie Theorem Lecture #4
  25. 25 Surreal numbers and transseries lecture #5
  26. 26 Techniques of resolution of singularities in quasianalytic classes lecture #5
  27. 27 Transseries, Model Theory, and Hardy Fields Lecture #5
  28. 28 On the Pila-Wilkie theorem
  29. 29 O-minimality and the Pila-Wilkie Theorem Lecture #5
  30. 30 Surreal numbers and transseries lecture #6
  31. 31 Transseries, Model Theory, and Hardy Fields Lecture #6
  32. 32 Techniques of resolution of singularities in quasianalytic classes lecture #6
  33. 33 O-minimality and the Pila-Wilkie Theorem Lecture #6
  34. 34 Surreal numbers and transseries lecture #7
  35. 35 Techniques of resolution of singularities in quasianalytic classes lecture #7
  36. 36 Transseries, Model Theory, and Hardy Fields Lecture #7
  37. 37 Schwartz functions on definable (and other) domains
  38. 38 O-minimality and the Pila-Wilkie Theorem Lecture #7
  39. 39 Surreal numbers and transseries lecture #8
  40. 40 Transseries, Model Theory, and Hardy Fields Lecture #8
  41. 41 Techniques of resolution of singularities in quasianalytic classes lecture #8
  42. 42 O-minimality and the Pila-Wilkie Theorem Lecture #8
  43. 43 New techniques for the resolution of singularities of vector fields and differential operators #1
  44. 44 Tame control theory lecture #1
  45. 45 Transseries, Model Theory, and Hardy Fields Lecture #9
  46. 46 Lessons from early-stage COVID-19 outbreak dynamics in Gauteng province, South Africa
  47. 47 Complex analysis in o minimal expansions of real closed fields lecture #1
  48. 48 New techniques for the resolution of singularities of vector fields and differential operators #2
  49. 49 Transseries, Model Theory, and Hardy Fields Lecture #10
  50. 50 Tame control theory lecture #2
  51. 51 Complex analysis in o minimal expansions of real closed fields lecture #2
  52. 52 Transseries, Model Theory, and Hardy Fields lecture #11
  53. 53 Holomorphic extensions in the structure Ran,exp
  54. 54 New techniques for the resolution of singularities of vector fields and differential operators #4
  55. 55 Complex analysis in o minimal expansions of real closed fields lecture #3
  56. 56 New techniques for the resolution of singularities of vector fields and differential operators #4
  57. 57 Transseries, Model Theory, and Hardy Fields Lecture #12
  58. 58 Tame control theory lecture #3
  59. 59 Complex analysis in o minimal expansions of real closed fields lecture #4
  60. 60 New techniques for the resolution of singularities of vector fields and differential operators #5
  61. 61 Tame control theory lecture #4
  62. 62 Transseries, Model Theory, and Hardy Fields Lecture #13
  63. 63 On Rayner Structures
  64. 64 Complex analysis in o minimal expansions of real closed fields lecture #5
  65. 65 New techniques for the resolution of singularities of vector fields and differential operators #6
  66. 66 Transseries, Model Theory, and Hardy Fields Lecture #14
  67. 67 Tame control theory lecture #5
  68. 68 Complex analysis in o minimal expansions of real closed fields lecture #6
  69. 69 New techniques for the resolution of singularities of vector fields and differential operators #7
  70. 70 Tame control theory lecture #6
  71. 71 Transseries, Model Theory, and Hardy Fields Lecture #15
  72. 72 Equisingular algebraic approximation of analytic germs
  73. 73 New techniques for the resolution of singularities of vector fields and differential operators #8
  74. 74 Complex analysis in o minimal expansions of real closed fields lecture #7
  75. 75 Transseries, Model Theory, and Hardy Fields Lecture #16
  76. 76 Tameness beyond o-minimality lecture #1
  77. 77 Complex analysis in o minimal expansions of real closed fields lecture #8
  78. 78 Hilbert 16th problem and o-minimality lecture #1
  79. 79 Tameness beyond o-minimality lecture #2
  80. 80 Transseries, Model Theory, and Hardy Fields Lecture #17
  81. 81 Embedding Hardy fields with composition into generalized power series
  82. 82 Applications of o-minimality to Hodge Theory Lecture #1
  83. 83 Hilbert 16th problem and o-minimality lecture #2
  84. 84 Transseries, Model Theory, and Hardy Fields Lecture #18
  85. 85 Tame control theory lecture #7
  86. 86 Applications of o-minimality to Hodge Theory Lecture #2
  87. 87 Hilbert 16th problem and o-minimality lecture #3
  88. 88 Tameness beyond o-minimality lecture #3
  89. 89 Transseries, Model Theory, and Hardy Fields Lecture #19
  90. 90 Stratified Resolution of Singularities of Generalized Analytic Functions
  91. 91 Applications of o-minimality to Hodge Theory Lecture #3
  92. 92 Hilbert 16th problem and o-minimality lecture #4
  93. 93 Transseries, Model Theory, and Hardy Fields Lecture #20
  94. 94 Tameness beyond o-minimality lecture #4
  95. 95 Applications of o-minimality to Hodge Theory Lecture #4
  96. 96 Tameness beyond o-minimality lecture #5
  97. 97 Hilbert 16th problem and o-minimality lecture #5
  98. 98 Transseries, Model Theory, and Hardy Fields Lecture #21
  99. 99 Decomposing definable groups
  100. 100 Hilbert 16th problem and o-minimality lecture #6
  101. 101 Applications of o-minimality to Hodge Theory Lecture #5
  102. 102 Transseries, Model Theory, and Hardy Fields Lecture #22
  103. 103 Tameness beyond o-minimality lecture #6
  104. 104 Applications of o-minimality to Hodge Theory Lecture #6
  105. 105 Hilbert 16th problem and o-minimality lecture #7
  106. 106 Tameness beyond o-minimality lecture #7
  107. 107 Transseries, Model Theory, and Hardy Fields Lecture #23
  108. 108 Classifications of Dulac germs
  109. 109 Applications of o-minimality to Hodge Theory Lecture #7
  110. 110 Hilbert 16th problem and o-minimality lecture #8
  111. 111 Transseries, Model Theory, and Hardy Fields Lecture #24
  112. 112 Tameness beyond o-minimality lecture #8
  113. 113 Applications of o-minimality to Hodge Theory Lecture #8
  114. 114 Gluing together definable sets
  115. 115 Normal forms for logarithmic transseries
  116. 116 Finiteness theorems for limit cycles part 1
  117. 117 Finiteness theorems for limit cycles part 2
  118. 118 Finiteness theorems for limit cycles part 3
  119. 119 Multipoint Julia theorems
  120. 120 Nonlinear conditions for differentiability by almost analytic extension
  121. 121 Bounding the lenght of the first non-zero Melnikov function
  122. 122 Wilkie's conjecture for Pfaffian structures
  123. 123 Wastewater-Based Modelling to Support COVID-19 Surveillance
  124. 124 Superexact asymptotic series and monodromy maps of the polycycles
  125. 125 Fourier transform of subanalytic functions
  126. 126 What does an orbit tell about a parabolic diffeomorphism?
  127. 127 Complex cells and preparation theorems
  128. 128 Holomorphic continuation of R_an,exp - germs: the missing lecture
  129. 129 Rigidity of saddle loops
  130. 130 Toward a unification of infinities
  131. 131 Formal linearization of logarithmic transseries and analytic linearization of Dulac germs
  132. 132 Some remarks on the complex exponential field
  133. 133 o-minimal EXP-fields and Schanuel's conjecture
  134. 134 Towards Reduction of Singularities of Generalized Analytic Functions
  135. 135 An overview of the metric/geometric version of Zariski's multiplicity conjecture
  136. 136 Arc-wise analytic stratification
  137. 137 Torsion Points on Families of Abelian Varieties
  138. 138 Real closed fields, Peano Arithmetic and saturation properties
  139. 139 Dichotomy interlacement versus Hardy in definable ODE's
  140. 140 Semi-analytic locus of a subanalytic set
  141. 141 Action of a group of local diffeomorphisms on the space of curves
  142. 142 The automorphism group of a valued field of generalised formal power series
  143. 143 Local Invariant hypersurfaces for codimension one foliations. The dicritical case
  144. 144 Triangulation of semi-algebraic p-adic sets
  145. 145 Partial desingularization
  146. 146 Towards a description of the algebraic closure of multivariate power series
  147. 147 Strongly linear maps on bounded Hahn fields: applications to derivations, logarithms, automorphisms
  148. 148 Generalised power series determined by linear recurrence relations
  149. 149 Transseries and discrete dynamical systems

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