pi
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1: 4.22 Infinite Products and Partial Fractions
2: 4.36 Infinite Products and Partial Fractions
3: 6.15 Sums
4: 28.3 Graphics
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Even -Periodic Solutions
► … ►Even -Antiperiodic Solutions
… ►Odd -Antiperiodic Solutions
… ►Odd -Periodic Solutions
…5: 24.7 Integral Representations
6: 9.1 Special Notation
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►Other notations that have been used are as follows: and for and (Jeffreys (1928), later changed to and ); , (Fock (1945)); (Szegő (1967, §1.81)); , (Tumarkin (1959)).
7: 28.29 Definitions and Basic Properties
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is the minimum period of .
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►where the function is -periodic.
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►If or , then (28.29.1) has a nontrivial solution which is periodic with period (when ) or (when ).
…The solutions of period or are exceptional in the following sense.
If (28.29.1) has a periodic solution with minimum period , , then all solutions are periodic with period .
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8: 10.34 Analytic Continuation
9: 4.17 Special Values and Limits
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