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APPLICATION OF A THEOREM OF EARLE AND HAMILTON TO THE THEORY OF SCATTERING AND TRANSPORT

  • Ray Redheffer
Published/Copyright: December 19, 2017
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Published Online: 2017-12-19
Published in Print: 2005-1-1

© by Ray Redheffer

Articles in the same Issue

  1. Titelei
  2. Contents
  3. MODIFICATIONS OF MV-ALGEBRAS CORRESPONDING TO STRONG ORTHOLATTICES
  4. A CLASSIFICATION OF CUBE RADICAL ZERO COMPLETELY PRIMARY FINITE RINGS
  5. A RESIDUE TYPE PROCESS FOR SMOOTH FUNCTIONS INVOLVING THE DERIVATIVES OF THE NEWTONIAN POTENTIAL IN R2
  6. CHARACTERIZATION OF CONTINUOUS FUNCTIONS BY CLASS C CURVES
  7. CHARACTERIZATIONS OF SUBCLASSES OF UNIVALENT FUNCTIONS
  8. UNIVALENCE CRITERION FOR CERTAIN INTEGRAL OPERATORS
  9. LINEAR INVARIANCE AND INTEGRAL OPERATORS OF UNIVALENT FUNCTIONS
  10. APPLICATION OF A THEOREM OF EARLE AND HAMILTON TO THE THEORY OF SCATTERING AND TRANSPORT
  11. THE OSCILLATION CRITERIA FOR NONLINEAR NEUTRAL DIFFERENTIAL EQUATIONS
  12. A NOTE ON MEASURES ON TIME SCALES
  13. ON SOLVABILITY OF LINEAR DIFFERENTIAL EQUATIONS IN Rᴺ
  14. STABILITY OF DIFFERENCE EQUATIONS GENERATED BY PARABOLIC DIFFERENTIAL FUNCTIONAL EQUATIONS
  15. ON A FUNCTIONAL EQUATION RELATED TO AN AUTOMORPHISM OF A UNIT CIRCLE
  16. IRREGULAR SOLUTIONS OF THE FEIGENBAUM FUNCTIONAL EQUATION
  17. ON GENERALIZED MAZHAR-TOTIK OPERATORS
  18. SEQUENCES OF BOUNDED Φ-VARIATION AND WEIGHTED UNCONDITIONAL CONVERGENCE OF SERIES
  19. GENERALIZED FINITE OPERATORS
  20. WELL-POSEDNESS AND POROSITY OF A CERTAIN CLASS OF OPERATORS
  21. A CONVERGENCE THEOREM FOR SOME MEAN VALUE FIXED POINT ITERATION PROCEDURES
  22. QUASI-MINIMAL LAGRANGIAN SURFACES WHOSE MEAN CURVATURE VECTORS ARE EIGENVECTORS
  23. GENERAL FIXED POINT THEOREMS FOR WEAKLY COMPATIBLE MAPS
  24. SIKORSKI AND FRÖLICHER CW-COMPLEXES COMPARED
  25. SOME PROPERTIES OF UPPER AND LOWER θ-QUASICONTINUOUS MULTIFUNCTIONS
  26. ON NATURALITY OF THE FORMAL EULER OPERATOR
  27. NUMERICAL METHOD OF LINES FOR FIRST ORDER PARTIAL DIFFERENTIAL EQUATIONS WITH DEVIATED VARIABLES
  28. NUMERICAL STABILITY OF THE RICHARDSON SECOND ORDER METHOD
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