generalized hypergeometric function 0F2
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1: 16.2 Definition and Analytic Properties
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§16.2(i) Generalized Hypergeometric Series
… ► … ►Polynomials
… ►Note also that any partial sum of the generalized hypergeometric series can be represented as a generalized hypergeometric function via … ►§16.2(v) Behavior with Respect to Parameters
…2: 35.8 Generalized Hypergeometric Functions of Matrix Argument
§35.8 Generalized Hypergeometric Functions of Matrix Argument
►§35.8(i) Definition
… ►Convergence Properties
… ►§35.8(iv) General Properties
… ►Confluence
…3: 15.2 Definitions and Analytical Properties
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§15.2(i) Gauss Series
… ►In general, does not exist when . … … ►§15.2(ii) Analytic Properties
… ►The same properties hold for , except that as a function of , in general has poles at . …4: 17.1 Special Notation
§17.1 Special Notation
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nonnegative integers. |
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5: 8.19 Generalized Exponential Integral
§8.19 Generalized Exponential Integral
►§8.19(i) Definition and Integral Representations
… ►§8.19(ii) Graphics
… ►§8.19(vi) Relation to Confluent Hypergeometric Function
… ►§8.19(xi) Further Generalizations
…6: 8.21 Generalized Sine and Cosine Integrals
§8.21 Generalized Sine and Cosine Integrals
… ►§8.21(iii) Integral Representations
… ►Spherical-Bessel-Function Expansions
… ►§8.21(vii) Auxiliary Functions
… ►§8.21(viii) Asymptotic Expansions
…7: 35.7 Gaussian Hypergeometric Function of Matrix Argument
§35.7 Gaussian Hypergeometric Function of Matrix Argument
►§35.7(i) Definition
… ►Jacobi Form
… ►Confluent Form
… ►Integral Representation
…8: 35.6 Confluent Hypergeometric Functions of Matrix Argument
§35.6 Confluent Hypergeometric Functions of Matrix Argument
►§35.6(i) Definitions
… ►Laguerre Form
… ►§35.6(ii) Properties
… ►§35.6(iv) Asymptotic Approximations
…9: 19.16 Definitions
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