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relations to confluent hypergeometric functions

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1: 6.11 Relations to Other Functions
Confluent Hypergeometric Function
6.11.2 E 1 ( z ) = e z U ( 1 , 1 , z ) ,
2: 13.18 Relations to Other Functions
§13.18(ii) Incomplete Gamma Functions
§13.18(iii) Modified Bessel Functions
§13.18(iv) Parabolic Cylinder Functions
§13.18(v) Orthogonal Polynomials
Laguerre Polynomials
3: 13.6 Relations to Other Functions
§13.6(ii) Incomplete Gamma Functions
§13.6(iii) Modified Bessel Functions
§13.6(v) Orthogonal Polynomials
Laguerre Polynomials
Charlier Polynomials
4: 7.11 Relations to Other Functions
Confluent Hypergeometric Functions
5: 10.16 Relations to Other Functions
Confluent Hypergeometric Functions
6: 8.5 Confluent Hypergeometric Representations
§8.5 Confluent Hypergeometric Representations
7: 10.39 Relations to Other Functions
Confluent Hypergeometric Functions
8: 33.2 Definitions and Basic Properties
The function F ( η , ρ ) is recessive (§2.7(iii)) at ρ = 0 , and is defined by … The functions H ± ( η , ρ ) are defined by …
9: 8.19 Generalized Exponential Integral
§8.19(vi) Relation to Confluent Hypergeometric Function
10: 12.7 Relations to Other Functions
§12.7(iv) Confluent Hypergeometric Functions