c-graph 2.0.1-3.1ubuntu1 source package in Ubuntu

Changelog

c-graph (2.0.1-3.1ubuntu1) eoan; urgency=medium

  * Build-depend on texlive-plain-generic instead of obsolete texlive-
    generic-recommended.

 -- Steve Langasek <email address hidden>  Tue, 01 Oct 2019 11:38:10 -0700

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Uploaded by:
Steve Langasek
Uploaded to:
Eoan
Original maintainer:
Ubuntu Developers
Architectures:
any
Section:
misc
Urgency:
Medium Urgency

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File Size SHA-256 Checksum
c-graph_2.0.1.orig.tar.gz 1.4 MiB 2d267de3c9d75d8de95e5b51da11e7aa5e981291ee9a34ef6edcf8fea5084424
c-graph_2.0.1.orig.tar.gz.asc 833 bytes bbf293a0eb41e4edab0be4344b1ac78a3c5a445250e77144738640fada4274f9
c-graph_2.0.1-3.1ubuntu1.debian.tar.xz 9.4 KiB 1aea8aa7f4e5be037d35b523a2600d29186b8ac5b9a6488f4d50472e27970135
c-graph_2.0.1-3.1ubuntu1.dsc 2.1 KiB 4e1216791ea15be4442902b7f5732bacd9b00274e7c1391813d63bd28b991e05

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Binary packages built by this source

c-graph: interactive visualization tool for the convolution theorem

 GNU C-Graph is a novel tool for visualizing the mathematical operation
 of convolution. "C-Graph" is an abbreviation for "Convolution Graph".
 A game changer, C-Graph -- the de facto tool for visualizing the convolution
 theorem in universities worldwide -- is invaluable for lecture demonstrations
 and lab work in the teaching of signals and systems, as well as other courses
 featuring convolution. GNU C-Graph is widely used across industries that
 utilize signal processing techniques for design, test, and development:
 telecommunications, instrumentation and control, manufacturing, automotive,
 aviation and aerospace, medical devices, and others. This nifty package
 seamlessly generates publication quality graphics for papers, lecture
 demonstrations, and other professional presentations.
 .
 GNU C-Graph is interactive, prompting the user to enter character or
 numerical values from the keyboard - dispensing with the learning curve for
 writing code. A Texinfo manual provides sample sessions and an overview of
 the convolution theorem. C-Graph computes the linear convolution of two
 signals in the time domain then compares their circular convolution by
 demonstrating the convolution theorem. Each signal is modeled by a register
 of discrete values simulating samples of a signal, and the discrete Fourier
 transform (DFT) computed by means of the fast Fourier transform (FFT).
 .
 Select, Transform, Visualize : GNU C-Graph makes visualizing convolution easy

c-graph-dbgsym: debug symbols for c-graph