Startseite Operators With Hk Coefficients and Generalized Hodge - De Rham Decompositions
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Operators With Hk Coefficients and Generalized Hodge - De Rham Decompositions

  • Jan Rogulski
Veröffentlicht/Copyright: 19. Dezember 2017
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Published Online: 2017-12-19
Published in Print: 1985-1-1

© by Jan Rogulski

Artikel in diesem Heft

  1. Title
  2. Contents
  3. Professor Roman Sikorski (1920–1983)
  4. The Weighted (0,2) Lacunary Interpolation, I
  5. The Essential Spectra of D-Commuting Systems
  6. Joint Distributions and Commutability of Observables
  7. Boolean Algebras Whose Ideals Are Disjointly Generated
  8. On The Fixed Point Property of Finite Ordered Sets
  9. Operators With Hk Coefficients and Generalized Hodge - De Rham Decompositions
  10. On Bounded Solutions of Nonlinear Differential Equations in Banach Spaces
  11. On the Representation of P0-Lattices Being P-Algebras
  12. Approximation of Periodic Functions by the Euler and Borel Means of Fourier Series
  13. C-Derived Polyadic Groups
  14. On the Divisibility by 3 of # K2 OF for Real Quadratic Fields F
  15. On Variations of the Wiener Type
  16. On Partially Ordered Sets with Small Initial Segments
  17. Commutators in Orthomodular Lattices
  18. Constructing and Reconstructing of Algebras
  19. Functions of Bounded φ-Variation and Some Related Operators
  20. Concerning a Goursat Problem for Some Partial Differential Equation of Order 2p
  21. The Application of the Finite Elements Method to the Initial Problems of Nonlinear Ordinary Differential Equations
  22. Decomposition of Graphs Into Graphs with Bounded Maximum Degrees
  23. On Jets in Differential Spaces
  24. Convex Congruences on BCK-Algebras
  25. Ω =Per for Generic Vector Fields on Some Open Surfaces
  26. Inducing and Coinducing of Analytical Premanifolds by Mappings
  27. Foliations of Differential Spaces
  28. On the Uniqueness of Solutions to a Parabolic System of Differential-Functional Equations
  29. On Some Equivalent Conditions in Subcartesian Spaces
  30. Systems of Exponential Congruences
Heruntergeladen am 5.9.2025 von https://www.degruyterbrill.com/document/doi/10.1515/dema-1985-0108/html
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