How Euler Did It by Ed Sandifer Gamma the function September 2007 Euler gave us two mathematical objects now known as “gamma.” One is a function and the other is a constant. The function, Γ ( x) , generalizes the se

Source URL: eulerarchive.maa.org

• Mathematical analysis
• Mathematics
• Analysis
• Meromorphic functions
• Mathematical constants
• Number theory
• Mathematical series
• Gamma function
• Transcendental number
• E
• Factorial
• Pi

February 16, 1999 Math 4 Exam 3 Name _______________________

Source URL: braintrax.mst.edu

• Mathematics
• Algebra
• Mathematical analysis
• Elementary algebra
• Analytic geometry
• Asymptote
• Meromorphic functions
• Partial fraction decomposition
• Polynomial
• Rational function
• Factorization
• Chebyshev polynomials

PDF Document

Source URL: www.iiserpune.ac.in

• Analytic number theory
• Meromorphic functions
• Special functions
• Number theory
• Bernhard Riemann
• Riemann zeta function
• Hurwitz zeta function
• Dirichlet L-function
• Functional equation
• Bernoulli number
• Bernoulli polynomials
• Gamma function

How Euler Did It by Ed Sandifer Gamma the constant October 2007 Sam Kutler, now retired from St. John’s College in Annapolis, once pointed out that there are three great constants in mathematics, π, e and γ, and that

Source URL: eulerarchive.maa.org

• Mathematical constants
• Meromorphic functions
• Summability methods
• EulerMascheroni constant
• Gamma function
• EulerMaclaurin formula
• E
• Factorial
• Contributions of Leonhard Euler to mathematics
• Reciprocal gamma function

Formal Solutions of Linear Differential Systems with Essential Singularities in their Coefficients Thomas Cluzeau University of Limoges ; CNRS ; XLIM (France) Joint work with M. A. Barkatou and A. Jalouli

Source URL: www.issac-symposium.org

• Complex analysis
• Ordinary differential equations
• Operator theory
• Meromorphic functions
• Partial differential equations
• Complex number
• Singularity
• Essential singularity
• Movable singularity
• Pole
• Residue
• Confluent hypergeometric function

351 Doc. Math. J. DMV On the Cuspidal Divisor Class Group of a Drinfeld Modular Curve

Source URL: www.math.uiuc.edu

• Modular forms
• Riemann surfaces
• Meromorphic functions
• Analytic number theory
• Analytic functions
• Congruence subgroup
• Theta function
• Residue
• Modular curve
• Pole
• Harmonic Maass form
• Argument principle

How Euler Did It by Ed Sandifer Partial fractions June 2007 Sometimes Euler has a nice sense of showmanship and a flair for a “big finish.” At the end of a long, sometimes difficult work, he’ll put a beautiful or p

Source URL: eulerarchive.maa.org

• Meromorphic functions
• Differential calculus
• Mathematical series
• Gamma function
• Institutiones calculi differentialis
• Rational function
• Partial fraction decomposition
• Pi
• Derivative
• Fraction
• Contributions of Leonhard Euler to mathematics

A MODIFIED BERNOULLI NUMBER D. Zagier The classical Bernoulli numbers Bn , defined by the generating function ∞

Source URL: people.mpim-bonn.mpg.de

• Mathematical analysis
• Mathematics
• Number theory
• Integer sequences
• Meromorphic functions
• Combinatorics
• Polynomials
• Bernoulli polynomials
• Bernoulli number
• Riemann zeta function
• Bessel function
• Transcendental number

Superfunctions and sqrt of Factorial D. Kouznetsov1a, H. Trappmann2b 1 Institute for Laser Science, University of Electro-CommunicationsChofugaoka, Chofushi, Tokyo, , Japan

Source URL: eretrandre.org

• Mathematical analysis
• Mathematics
• Meromorphic functions
• Analytic functions
• Special functions
• Inverse functions
• Complex analysis
• Superfunction
• Factorial
• Gamma function
• Exponential function
• Branch point

Quantum decay rates for manifolds with hyperbolic ends Kiril Datchev November 16, 2009 Abstract Mathematically, quantum decay rates appear as imaginary parts of poles of the meromorphic continuation of Green’s function

Source URL: www.math.washington.edu