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Karnaugh map
Known as:
Karnaugh-Veitch map
, Karnaugh
, Map K
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The Karnaugh map, also known as the K-map, is a method to simplify boolean algebra expressions. Maurice Karnaugh introduced it in 1953 as a…
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Related topics
Related topics
24 relations
AND gate
Algorithm
Bitwise operation
Circuit minimization for Boolean functions
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Broader (2)
Boolean algebra
Logic in computer science
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2011
2011
OPTIMAL TUNING PID SUPERCONDUCTING MAGNETIC ENERGY STORAGE (SMES) MENGGUNAKAN IMPERIALIST COMPETITIVE ALGORITHM (ICA) UNTUK MEREDAM OSILASI DAYA PADA SISTEM KELISTRIKAN JAWA BALI 500 KV
Mochamad Avid Fassamsi
2011
Corpus ID: 115326234
Energi listrik yang disuplai ke konsumen harus mempunyai stabilitas dan keandalan yang tinggi. Jika terjadi perubahan daya tiba…
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2009
2009
Multi-valued Logic Addition and Multiplication in Galois Field
Vasundara Patel K.S.
,
K. Gurumurthy
International Conference on Advances in Computing…
2009
Corpus ID: 22339510
This paper presents addition and multiplication in Galois field using multi-valued logic. Multi-valued logic (MVL) has matured to…
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2007
2007
Working with patterns in large multivariate datasets - Karnaugh-Veitch-Maps revisited
T. May
International Conference on Information…
2007
Corpus ID: 14485666
We present an interactive visualization method for the multivariate analysis of large and complex datasets, based on the layout…
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1999
1999
A Systematic Procedure for Designing State Combination Circuits in PLCs
Chien-Pen Chuang
,
Xing Lan
,
Joseph C. C. Chen
1999
Corpus ID: 63634262
1995
1995
Contiguous and Non-Contiguous Processor Allocation Algorithms for kappa-cubes
K. Windisch
,
V. Lo
,
B. Bose
International Conference on Parallel Processing
1995
Corpus ID: 37301789
A lunch box incorporates a radio which is positioned on a side surface and held in position by means of a flexible bracket. A…
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1995
1995
A TOPOLOGICAL PROOF OF THE VANISHING OF THE PRODUCT OF K3(Z) WITH K1(Z)
D. Arlettaz
1995
Corpus ID: 17627042
This paper gives a short and purely homotopical proof of the triviality of the product map K3(Z) ⊗ K1(Z) → K4(Z) . The argument…
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1992
1992
Using Karnaugh maps to solve Boolean equations by successive elimination
J. Tucker
,
M. Tapia
Proceedings IEEE Southeastcon '92
1992
Corpus ID: 119684236
A novel Karnaugh map method for solving two-valued Boolean equations by successive elimination is presented. This method requires…
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1977
1977
Boolean differentiation and integration using Karnaugh maps
J. Tucker
,
M. Tapia
,
A. W. Bennett
1977
Corpus ID: 118766866
Algorithms are presented for differentiation and integration of Boolean functions by means of Karnaugh maps. The algorithms are…
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1969
1969
Identification of Disjunctively Decomposable Logic Functions Employing a Karnaugh Map
M. Kermani
,
M. Mickle
,
L. McNamee
IEEE transactions on computers
1969
Corpus ID: 2943938
This crrespondence is concerned with the develop-ment of a simple set of rules used to determine disjunctively decomposable logic…
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1959
1959
An application of the generalized norm residue symbol
K. Masuda
1959
Corpus ID: 37736394
Let k be an algebraic number field of finite degree or an algebraic function field of dimension 1 with finite constant field and…
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