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Linear difference equation
Known as:
Linear recurrence
In mathematics and in particular dynamical systems, a linear difference equation or linear recurrence relation equates 0 to a polynomial that is…
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Related topics
Related topics
13 relations
Abel–Ruffini theorem
Autoregressive model
Degree of a polynomial
Equation solving
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Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2008
2008
On Certain Large Random Hermitian Jacobi Matrices With Applications to Wireless Communications
Nathan Levy
,
O. Somekh
,
S. Shitz
,
O. Zeitouni
IEEE Transactions on Information Theory
2008
Corpus ID: 1810317
In this paper we study the spectrum of certain large random Hermitian Jacobi matrices. These matrices are known to describe…
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2007
2007
On computing the determinants and inverses of some special type of tridiagonal and constant-diagonals matrices
R. Witula
,
D. Słota
Applied Mathematics and Computation
2007
Corpus ID: 35320354
2006
2006
Note on a Linear Difference Equation
R. Hartwig
The American mathematical monthly
2006
Corpus ID: 29234836
is a well-known process that is of crucial importance in such varied areas of mathe matics and engineering as linear algebra…
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2004
2004
Discrete Fourier Transform, Joint Linear Complexity and Generalized Joint Linear Complexity of Multisequences
W. Meidl
Sequences and Their Applications
2004
Corpus ID: 37839938
Let S 1 , S 2 ,..., S t be t N-periodic sequences over F q . The joint linear complexity L(S 1 ,S 2 ,..., S t ) is the least…
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2002
2002
A Fixed Point Analysis Of A Gene Pool GA With Mutation
A. Wright
,
J. Rowe
,
R. Poli
,
C. Stephens
Annual Conference on Genetic and Evolutionary…
2002
Corpus ID: 1852737
This paper analyzes a recombination/mutation/selection genetic algorithm that uses gene pool recombination. For linear fitness…
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Review
1998
Review
1998
Counting divisors of Lucas numbers
P. Moree
1998
Corpus ID: 53491042
Let {Sn} be a second order linear recurrence consisting of integers only. M. Ward [22] proved that, except for some degenerate…
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1994
1994
An O(log N) Algorithm to Solve Linear Recurrences on Hypercubes
Harika Reddy
,
E. Leiss
Information Processing Letters
1994
Corpus ID: 45512120
1992
1992
Apollonian Tiling, the Lorentz Group and Regular Trees
Bo Ss Oderberg
1992
Corpus ID: 15106741
The Apollonian tiling of the plane into circles is analyzed with respect to its group properties. The relevant group, which is…
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1988
1988
Compiling techniques for first-order linear recurrences on a vector computer
Yoshikazu Tanaka
,
K. Iwasawa
,
Y. Umetani
,
Shizuo Gotou
Proceedings. SUPERCOMPUTING '88
1988
Corpus ID: 6613286
Linear recurrences are the most important class of nonvectorizable problems in typical scientific/engineering calculations. This…
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1985
1985
Shift-Register Synthesis (Modula m)
J. Reeds
,
N. J. A. Sloane
Annual International Cryptology Conference
1985
Corpus ID: 122668527
The Berlekamp algorithm takes a sequence of elements from a field and finds the shortest linear recurrence (or linear feedback…
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