Abstract: This tutorial aims to establish connections between polynomial modular multiplication over a ring to circular convolution and the discrete Fourier transform (DFT). The main goal is to extend ...
Abstract: In this paper, we present a new method for multiplying polynomials in Chebyshev form. Our approach has two steps. First, the well-known Karatsuba's algorithm is applied to polynomials ...
Adam Hayes, Ph.D., CFA, is a financial writer with 15+ years Wall Street experience as a derivatives trader. Besides his extensive derivative trading expertise, Adam is an expert in economics and ...
Numberphile revived an ancient multiplication trick—halves and doubles—also called Egyptian or Russian math, where you repeatedly halve one number and double the other. After crossing out rows with ...
Support Vector Machines with Different Kernels on the make_moons Dataset This repository contains a self-contained tutorial that compares three Support Vector Machine (SVM) kernels — linear, RBF, and ...
Exact algorithms are the gold standard for computational geometry. If an implementation of a real RAM algorithm is exact, then it produces identical output for the same inputs. Of course, not all real ...
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Lecturer: Anupam Gupta, GHC 7203, anupamg at cs.
Lecturer: Jason Li, GHC 7203, jmli at cs.cmu.edu TAs: Emin Berker, GHC 6207, rberker at cs.cmu.edu Office hours: Emin Wednesdays 2-3, Jason Fridays 1-2 Location: GHC 4303, MWF 3:30-4:50 3:30-4:50 ...
19 is only 1 away from 20, so you prefer to start by multiplying 20 times 5, which equals 100. Then we need to take away a squadron of 5, because there are actually only 19 squadrons, not 20. 100 take ...
In this tutorial review, we will discuss how the concepts of off-axis holography and iSCAT can be seamlessly combined in a highly synergistic fashion to yield quantitative, ambiguity-free, nanoscale ...