About the Project

maximum

AdvancedHelp

(0.001 seconds)

41—50 of 75 matching pages

41: 1.7 Inequalities
1.7.8 min ( a 1 , a 2 , , a n ) M ( r ) max ( a 1 , a 2 , , a n ) ,
42: 29.5 Special Cases and Limiting Forms
Let μ = max ( ν m , 0 ) . …
43: 36.7 Zeros
36.7.7 n max ( m ) = 256 13 m 269 52 .
44: Bibliography Z
  • S. Zhang and J. Jin (1996) Computation of Special Functions. John Wiley & Sons Inc., New York.
  • 45: 16.8 Differential Equations
    Equation (16.8.3) is of order max ( p , q + 1 ) . … More generally if z 0 ( ) is an arbitrary constant, | z z 0 | > max ( | z 0 | , | z 0 1 | ) , and | ph ( z 0 z ) | < π , then …
    46: Bibliography M
  • A. J. MacLeod (1996a) Algorithm 757: MISCFUN, a software package to compute uncommon special functions. ACM Trans. Math. Software 22 (3), pp. 288–301.
  • A. J. MacLeod (1996b) Rational approximations, software and test methods for sine and cosine integrals. Numer. Algorithms 12 (3-4), pp. 259–272.
  • J. N. Merner (1962) Algorithm 149: Complete elliptic integral. Comm. ACM 5 (12), pp. 605.
  • N. Michel (2007) Precise Coulomb wave functions for a wide range of complex , η and z . Computer Physics Communications 176 (3), pp. 232–249.
  • J. Morris (1969) Algorithm 346: F-test probabilities [S14]. Comm. ACM 12 (3), pp. 184–185.
  • 47: Bibliography K
  • K. S. Kölbig (1968) Algorithm 327: Dilogarithm [S22]. Comm. ACM 11 (4), pp. 270–271.
  • K. S. Kölbig (1981) A Program for Computing the Conical Functions of the First Kind P 1 / 2 + i τ m ( x ) for m = 0 and m = 1 . Comput. Phys. Comm. 23 (1), pp. 51–61.
  • P. Kravanja, O. Ragos, M. N. Vrahatis, and F. A. Zafiropoulos (1998) ZEBEC: A mathematical software package for computing simple zeros of Bessel functions of real order and complex argument. Comput. Phys. Comm. 113 (2-3), pp. 220–238.
  • 48: Bibliography L
  • D. Lemoine (1997) Optimal cylindrical and spherical Bessel transforms satisfying bound state boundary conditions. Comput. Phys. Comm. 99 (2-3), pp. 297–306.
  • D. A. Levine (1969) Algorithm 344: Student’s t-distribution [S14]. Comm. ACM 12 (1), pp. 37–38.
  • H. Lotsch and M. Gray (1964) Algorithm 244: Fresnel integrals. Comm. ACM 7 (11), pp. 660–661.
  • 49: 13.4 Integral Representations
    13.4.5 U ( a , b , z ) = z 1 a Γ ( a ) Γ ( 1 + a b ) 0 U ( b a , b , t ) e t t a 1 t + z d t , | ph z | < π , a > max ( b 1 , 0 ) ,
    13.4.7 U ( a , b , z ) = 2 z 1 2 1 2 b Γ ( a ) Γ ( a b + 1 ) 0 e t t a 1 2 b 1 2 K b 1 ( 2 z t ) d t , a > max ( b 1 , 0 ) ,
    50: Bibliography F
  • B. R. Fabijonas (2004) Algorithm 838: Airy functions. ACM Trans. Math. Software 30 (4), pp. 491–501.
  • FDLIBM (free C library)