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Overview "Algorithmic Task" (202 entries)
All Fields
Algorithms in Algebra (Lecture Notes, Summer Term 2017, Janko Böhm
Category: ConvexHull
Category: Eigenvalue Algorithms and Modifications
Classical Euclidean geometry algorithms and problems
Control Configuration Selection
Gaussian elimination AI generated category
General Algorithms
Inverse Scattering
Model Order Reduction
Model Order Reduction Benchmarks
Numerical Linear Algebra
Optimization (manual node)
Reconstruction Algorithms in Natterer-Wübbeling (2001)
Runge-Kutta methods
Some classes from Periodic Table of Finite Elements
Sorting algorithms (default category sorting)
Tomography
~Testing
➔ 0/1 Point Enumeration Problem
➔ Boundary Value Problem
➔ Combined State and Parameter Reduction
➔ Compute a graded (and minimal) free resolution of a finitely generated graded R-module
➔ Compute a Gröbner basis of a submodule U⊂R^t with respect to a global module order
➔ Compute a Gröbner basis of an ideal from generators using S-polynomials and reductions
➔ Compute a minimal primary decomposition of a monomial ideal
➔ Compute a normal form NF(v;G) in a free module R^t with respect to a module term order and generators G
➔ Compute a presentation of subquot(A,B) = (im(A)+im(B))/im(B) as a cokernel
➔ Compute a primary decomposition of a general (not necessarily monomial) ideal in K[x1,…,xn]
➔ Compute an irredundant irreducible decomposition of a monomial ideal
➔ Compute generators of the kernel of a matrix over a polynomial ring using Gröbner/syzygy techniques
➔ Compute Hilbert series and Hilbert polynomial (and derive dimension, degree, genus) from a graded free resolution
➔ Compute Hom_R(M,N) (and graded pieces) from presentations via kernel/image operations
➔ Compute the greatest common divisor of two integers and Bézout representation
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