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1
Special Classes of Set Codes and their Applications
InfoQuestL
W. B. Vasantha Kandasamy
,
Florentin Smarandache
bicode
codes
check
parity
vector
c12
semigroup
matrix
cyclic
error
c11
weight
c13
illustrate
hamming
define
c32
linear
bicodes
proceed
c22
symbols
correct
coset
dual
v11
examples
vectors
weighted
product
pseudo
addition
v21
c14
binary
detection
messages
subspace
v12
generator
v31
suppose
approximation
distance
orthogonal
defined
h12
method
transmission
v22
年:
2009
语言:
english
文件:
PDF, 704 KB
您的标签:
0
/
0
english, 2009
2
New classes of codes for cryptologists and computer scientists
Info L. Q.
W. B. Vasantha Kandasamy
,
Florentin Smarandache
matrix
pseudo
false
linear
check
codes
bicode
parity
cyclic
tricode
bimatrix
generator
define
vector
hamming
generated
proceed
square
rectangular
consider
orthogonal
coset
binary
polynomial
defined
illustrate
periyar
trimatrix
matrices
bicodes
approximation
distinct
error
symbols
subspace
product
distance
leader
correct
subcode
dual
α1
fqn
vectors
bipolynomial
related
β1
bimatrices
errors
finite
年:
2008
语言:
english
文件:
PDF, 724 KB
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0
/
0
english, 2008
3
Rank Distance Bicodes and Their Generalization
Svenska fysikarkivet
W.B.Vasantha Kandasamy
,
F. Smarandache
,
N. Suresh Babu
,
R.S. Selvaraj
rank
codes
distance
bicode
circulant
linear
error
defined
cov
matrix
covering
bicodes
vectors
theorem
c12
amrd
define
birank
metric
proceed
vector
fuzzy
radius
bimatrix
c11
2m2
divisible
tm1
tm2
bivectors
prove
denote
exists
maximum
generated
implies
bidistance
bispace
correcting
asymmetric
generator
zero
c22
j22
norm
dimension
suppose
biradius
equal
bivector
年:
2010
语言:
english
文件:
PDF, 2.59 MB
您的标签:
0
/
0
english, 2010
4
Introduction to Linear Bialgebra
Hexis
W. B. Vasantha Kandasamy: Florentin Smarandache
,
K. Ilanthenral
neutrosophic
linear
vector
bivector
smarandache
spaces
bimatrix
bialgebra
finite
define
bigroup
α1
matrices
matrix
entries
dimension
characteristic
defined
α2
bicode
dimensional
β1
bioperator
theorem
pseudo
β2
proceed
subset
addition
product
bitransformation
semigroup
ν1
fuzzy
suppose
subspace
biproduct
bisemigroup
vectors
birepresentation
consider
subbigroup
polynomials
bivectors
check
degree
graph
markov
prove
bipolynomial
年:
2005
语言:
english
文件:
PDF, 876 KB
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0
english, 2005
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