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Special Functions
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Demonstrations 1 - 20 of 150
Wigner Function of Two-Dimensional Isotropic Harmonic OscillatorApproximating Pi with Trigonometric-Polynomial IntegralsFour Hypergeometric Lattice WalksAsymptotic Expansions for Some Special FunctionsDeriving Hypergeometric Picard-Fuchs Equations
Wigner Function of Two-Dimensional Isotropic Harmonic Oscillator
Approximating Pi with Trigonometric-Polynomial Integrals
Four Hypergeometric Lattice Walks
Asymptotic Expansions for Some Special Functions
Deriving Hypergeometric Picard-Fuchs Equations
Discrete and Continuous Quartic Anharmonic OscillationEdwards's Solution of Pendulum OscillationWeierstrass Solution of Cubic Anharmonic OscillationA Graphically Enhanced Method for Computing Real Roots of Nonlinear FunctionsHydrogen Atom Radial Functions
Discrete and Continuous Quartic Anharmonic Oscillation
Edwards's Solution of Pendulum Oscillation
Weierstrass Solution of Cubic Anharmonic Oscillation
A Graphically Enhanced Method for Computing Real Roots of Nonlinear Functions
Hydrogen Atom Radial Functions
Hilbert Space Bases for Distinguishing Pure Quantum States in Low DimensionsMotzkin Numbers and Their Geometrical InterpretationCoulomb WavefunctionsAngular Spheroidal Functions as a Function of SpheroidicityDzhanibekov Effect
Hilbert Space Bases for Distinguishing Pure Quantum States in Low Dimensions
Motzkin Numbers and Their Geometrical Interpretation
Coulomb Wavefunctions
Angular Spheroidal Functions as a Function of Spheroidicity
Dzhanibekov Effect
Solutions of the Elliptic Membrane ProblemEigensystems for Special RegionsSeader's Method for Real Roots of a Nonlinear EquationGeometric Interpretation of Perrin and Padovan NumbersUsing Bernoulli's Formula to Sum Powers of the Integers from 1 to n
Solutions of the Elliptic Membrane Problem
Eigensystems for Special Regions
Seader's Method for Real Roots of a Nonlinear Equation
Geometric Interpretation of Perrin and Padovan Numbers
Using Bernoulli's Formula to Sum Powers of the Integers from 1 to n

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