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The Partition Method for a Power Series Expansion
We do not plan to review this book.
- Preface
- Chapter 1: Introduction
- Abstract
- 1.1. Cosecant Expansion
- 1.2. Reciprocal Logarithm Numbers
- 1.3. Bernoulli and Related Polynomials
- References
- Chapter 2: More Advanced Applications
- Abstract
- 2.1. Bell Polynomials of the First Kind
- 2.2. Generalized Cosecant and Secant Numbers
- 2.3. Generalized Reciprocal Logarithm Numbers
- 2.4. Generalization of Elliptic Integrals
- References
- Chapter 3: Generating Partitions
- Chapter 4: General Theory
- Chapter 5: Programming the Partition Method for a Power Series Expansion
- Chapter 6: Operator Approach
- Chapter 7: Classes of Partitions
- Chapter 8: The Partition-Number Generating Function and Its Inverted Form
- Abstract
- 8.1. Generalization of the Inverted Form of P(z)
- References
- Chapter 9: Generalization of the Partition-Number Generating Function
- Chapter 10: Conclusion
- Appendix A: Regularization
- Appendix B: Computer Programs
- References
- Index
Dummy View - NOT TO BE DELETED