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1: 8 Incomplete Gamma and Related
Functions
Chapter 8 Incomplete Gamma and Related Functions
2: 1.2 Elementary Algebra
β–ΊThe matrix 𝐀 has a determinant, det ( 𝐀 ) , explored further in §1.3, denoted, in full index form, as … β–ΊIf det( 𝐀 ) 0 , 𝐀 has a unique inverse, 𝐀 1 , such that …A square matrix 𝑨 is singular if det ( 𝐀 ) = 0 , otherwise it is non-singular. … β–ΊIf 𝐀 ⁒ 𝐁 = 𝐁 ⁒ 𝐀 the matrices 𝐀 and 𝐁 are said to commute. The difference between 𝐀 ⁒ 𝐁 and 𝐁 ⁒ 𝐀 is the commutator denoted as …
3: 3.2 Linear Algebra
β–ΊAssume that 𝐀 can be factored as in (3.2.5), but without partial pivoting. … β–Ίis called the characteristic polynomial of 𝐀 and its zeros are the eigenvalues of 𝐀 . … β–ΊLet 𝐀 be an n × n symmetric matrix. …has the same eigenvalues as 𝐀 . … β–ΊMany methods are available for computing eigenvalues; see Golub and Van Loan (1996, Chapters 7, 8), Trefethen and Bau (1997, Chapter 5), and Wilkinson (1988, Chapters 8, 9).
4: Bibliography H
β–Ί
  • P. I. HadΕΎi (1975a) Certain integrals that contain a probability function. Bul. Akad. Ε tiince RSS Moldoven. 1975 (2), pp. 8688, 95 (Russian).
  • β–Ί
  • E. Hairer, S. P. Nørsett, and G. Wanner (1993) Solving Ordinary Differential Equations. I. Nonstiff Problems. 2nd edition, Springer Series in Computational Mathematics, Vol. 8, Springer-Verlag, Berlin.
  • β–Ί
  • B. A. Hargrave and B. D. Sleeman (1977) Lamé polynomials of large order. SIAM J. Math. Anal. 8 (5), pp. 800–842.
  • β–Ί
  • L. E. Hoisington and G. Breit (1938) Calculation of Coulomb wave functions for high energies. Phys. Rev. 54 (8), pp. 627–628.
  • β–Ί
  • K. Horata (1991) On congruences involving Bernoulli numbers and irregular primes. II. Rep. Fac. Sci. Technol. Meijo Univ. 31, pp. 1–8.
  • 5: Bibliography
    β–Ί
  • A. Abramov (1960) Tables of ln ⁑ Ξ“ ⁒ ( z ) for Complex Argument. Pergamon Press, New York.
  • β–Ί
  • G. B. Airy (1849) Supplement to a paper “On the intensity of light in the neighbourhood of a caustic”. Trans. Camb. Phil. Soc. 8, pp. 595–599.
  • β–Ί
  • F. Alhargan and S. Judah (1992) Frequency response characteristics of the multiport planar elliptic patch. IEEE Trans. Microwave Theory Tech. 40 (8), pp. 1726–1730.
  • β–Ί
  • W. L. Anderson (1982) Algorithm 588. Fast Hankel transforms using related and lagged convolutions. ACM Trans. Math. Software 8 (4), pp. 369–370.
  • β–Ί
  • D. Atkinson and P. W. Johnson (1988) Chiral-symmetry breaking in QCD. I. The infrared domain. Phys. Rev. D (3) 37 (8), pp. 2290–2295.
  • 6: 21.5 Modular Transformations
    β–ΊLet 𝐀 , 𝐁 , 𝐂 , and 𝐃 be g × g matrices with integer elements such that …Here ΞΎ ⁑ ( πšͺ ) is an eighth root of unity, that is, ( ΞΎ ⁑ ( πšͺ ) ) 8 = 1 . For general πšͺ , it is difficult to decide which root needs to be used. … β–Ί( 𝐀 invertible with integer elements.) …For a g × g matrix 𝐀 we define diag ⁒ 𝐀 , as a column vector with the diagonal entries as elements. …
    7: Bibliography U
    β–Ί
  • F. Ursell (1960) On Kelvin’s ship-wave pattern. J. Fluid Mech. 8 (3), pp. 418–431.
  • β–Ί
  • F. Ursell (1984) Integrals with a large parameter: Legendre functions of large degree and fixed order. Math. Proc. Cambridge Philos. Soc. 95 (2), pp. 367–380.
  • 8: 29.7 Asymptotic Expansions
    β–Ί
    29.7.6 Ο„ 2 = 1 2 10 ⁒ ( 1 + k 2 ) ⁒ ( 1 k 2 ) 2 ⁒ ( 5 ⁒ p 4 + 34 ⁒ p 2 + 9 ) ,
    β–Ί
    29.7.7 Ο„ 3 = p 2 14 ⁒ ( ( 1 + k 2 ) 4 ⁒ ( 33 ⁒ p 4 + 410 ⁒ p 2 + 405 ) 24 ⁒ k 2 ⁒ ( 1 + k 2 ) 2 ⁒ ( 7 ⁒ p 4 + 90 ⁒ p 2 + 95 ) + 16 ⁒ k 4 ⁒ ( 9 ⁒ p 4 + 130 ⁒ p 2 + 173 ) ) ,
    β–Ί
    29.7.8 Ο„ 4 = 1 2 16 ⁒ ( ( 1 + k 2 ) 5 ⁒ ( 63 ⁒ p 6 + 1260 ⁒ p 4 + 2943 ⁒ p 2 + 486 ) 8 ⁒ k 2 ⁒ ( 1 + k 2 ) 3 ⁒ ( 49 ⁒ p 6 + 1010 ⁒ p 4 + 2493 ⁒ p 2 + 432 ) + 16 ⁒ k 4 ⁒ ( 1 + k 2 ) ⁒ ( 35 ⁒ p 6 + 760 ⁒ p 4 + 2043 ⁒ p 2 + 378 ) ) .
    β–ΊFormulas for additional terms can be computed with the author’s Maple program LA5; see §29.22. …
    9: 1.12 Continued Fractions
    β–Ί A n and B n are called the n th (canonical) numerator and denominator respectively. … β–ΊDefine … β–ΊA sequence { C n } in the extended complex plane, β„‚ { } , can be a sequence of convergents of the continued fraction (1.12.3) iff … β–ΊConversely, C is called an extension of C . … β–ΊThen the convergents C n satisfy …
    10: 8.20 Asymptotic Expansions of E p ⁑ ( z )
    β–ΊFor x 0 and p > 1 let x = Ξ» ⁒ p and define A 0 ⁑ ( Ξ» ) = 1 , …so that A k ⁑ ( Ξ» ) is a polynomial in Ξ» of degree k 1 when k 1 . … β–Ί
    A 1 ⁑ ( λ ) = 1 ,
    β–Ί
    A 2 ⁑ ( λ ) = 1 2 ⁒ λ ,
    β–Ί
    A 3 ⁑ ( λ ) = 1 8 ⁒ λ + 6 ⁒ λ 2 .