K-NACCI SEQUENCES IN MILLER’S GENERALIZATION OF POLYHEDRAL GROUPS
O.
DEVECI
Department of Mathematics, Faculty of Science and Letters, Kafkas University, Turkey
author
O.
KARADUMAN
Ataturk University, Department of Mathematics, Faculty of Science, Erzurum, Turkey
author
text
article
2010
eng
A k-nacci sequence in a finite group is a sequence of group elements x0 , x1, x2 ,, xn , forwhich, given an initial (seed) set 0 1 2 1 , , , ,j x x x x , each element is defined by0 1 11 1for ,for .nnn k n k nxx x j n kxx x x n k In this paper, we examine the periods of the k-nacci sequences in Miller’s generalization of the polyhedralgroups 2,2 2;q , n,2 2;q , 2, n 2;q , 2,2 n;q , for any n 2 .
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
275
283
http://ijsts.shirazu.ac.ir/article_2178_dff494d682e14b56655c2b273c389f62.pdf
dx.doi.org/10.22099/ijsts.2010.2178
QCD FACTORIZATION IN HADRONIC B J/ ( ,K) DECAYS*
H.
MEHRBAN
Physics Department, Semnan University, Semnan, I. R. of Iran
author
M.
SAYAHI
Physics Department, Semnan University, Semnan, I. R. of Iran
author
text
article
2010
eng
Using QCD factorization for the hadronic matrix elements, we show that existing data, inparticular the branching ratios BR ( B →J/ψK) and BR ( B →J/ψπ), can be accounted for in this approach.We analyze the decay B J /K( ) within the framework of QCD factorization. The calculation of therelevant hard-scattering kernels for twist-2 and twist-3 is completed. We calculate this decay in a special scale( mb ) and in two schemes for Wilson coefficients in NLO. We consider three functions for J / . Thetwist-3 contribution involves the logarithmically divergent integral, we consider H 0 the cancelingdivergent. The obtained results are in agreement with available experimental data.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
285
303
http://ijsts.shirazu.ac.ir/article_2179_382ae7c78eb8fff892e5ab88b10b2907.pdf
dx.doi.org/10.22099/ijsts.2010.2179
SUBORBITAL GRAPHS FOR A SPECIAL SUBGROUP OF THE NORMALIZER OF m
S.
KADER
Department of Mathematics, Nigde University, Nigde, Turkey
author
O
GULER
Department of Mathematics, Rize University, Rize, Turkey
Email: bahadir.guler@rize.edu.tr
author
A. H.
DEGER
Department of Mathematics, Karadeniz Technical University, Trabzon, Turkey
author
text
article
2010
eng
In this paper, we find the number of sides of circuits in suborbital graph for the normalizer of0 (m) in PSL(2,), where m will be of the form 2p2 , p is a prime and p 1 mod 4. In addition, wegive a number theoretical result which says that the prime divisors p of 2u2 2u 1 are of the formp 1 mod 4.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
305
312
http://ijsts.shirazu.ac.ir/article_2180_503b02bd26a76b5c216d53711c31cc33.pdf
dx.doi.org/10.22099/ijsts.2010.2180
A NOVEL NAVIGATION METHOD FOR PURSUING A MOVING TARGET
H.
ATTARCHI
Faculty of Mathematics and Computer Sciences, Amirkabir University of Technology,
424 Hafez Ave, 15914 Tehran, I. R. of Iran
author
B.
BIDABAD
Faculty of Mathematics and Computer Sciences, Amirkabir University of Technology,
424 Hafez Ave, 15914 Tehran, I. R. of Iran
author
M. M.
REZAII
Faculty of Mathematics and Computer Sciences, Amirkabir University of Technology,
424 Hafez Ave, 15914 Tehran, I. R. of Iran
author
text
article
2010
eng
The most current pursuit algorithms for moving targets which are presented so far in the literatureare Pure Pursuit and Pure Rendezvous navigations. Recently, one of the present authors has introduced ageometric model for the Pure Pursuit navigation algorithm. Here, in this paper, we study a new algorithm forthe pursuit navigation problem which is a combination of both of the above algorithms. We study itsgeometric properties, as well as the trajectories as time optimal paths. Finally, we compare this algorithm withwell-known algorithms in some real examples.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
313
320
http://ijsts.shirazu.ac.ir/article_2181_4bef8db34f486819627026bcbe6f6e61.pdf
dx.doi.org/10.22099/ijsts.2010.2181
TWO-DIRECTION POLY-SCALE REFINEMENT EQUATIONS WITH NONNEGATIVE COEFFICIENTS
S.
YANG
Department of Mathematics, Shantou University, Shantou, P. R. China
author
J.
LIN
Department of Mathematics, Shantou University, Shantou, P. R. China
author
text
article
2010
eng
In this paper, we study L1 -solutions of the following two-direction poly-scale refinement equationWe prove that the vector space of all L1 -solutions of the above equation is at most one-dimensional andconsists of compactly supported functions of constant sign. We also show that any- L1 solution of the aboveequation is either positive or negative on its support under a special assumption. With regard to the -solutions of the equation, some simple sufficient conditions for the existence of nontrivial -solutions andthe nonexistence of such solutions are given.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
321
334
http://ijsts.shirazu.ac.ir/article_2182_627de8f44897b33f1b0d477fdc205182.pdf
dx.doi.org/10.22099/ijsts.2010.2182
STRONGLY SUMMABLE AND STATISTICALLY CONVERGENT FUNCTIONS
F.
NURAY
Afyon Kocatepe University, Mathematics Department Afyonkarahisar, Turkey
author
text
article
2010
eng
In this study, by using the notion of (V, λ)-summability, we introduce and study the concepts of λ-strongly summable and λ-statistiacally convergent functions.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
335
338
http://ijsts.shirazu.ac.ir/article_2183_b6adebce7f762589825df4487ebd4801.pdf
dx.doi.org/10.22099/ijsts.2010.2183
ON A CHARACTERISTIC PROBLEM FOR A THIRD ORDER PSEUDOPARABOLIC EQUATION
A.
MAHER
Department of Mathematics, Faculty of Science, Assiut University, Egypt
author
YE. A.
UTKINA
Department of Differential Equations, Kazan State University, Kazan, Russia
author
text
article
2010
eng
In this paper, we investigate the Goursat problem in the class C21(D)Cn0 (D P) C00 (D Q)for a third order pseudoparabolic equation. Some results are given concerning the existence and uniquenessfor the solution of the suggested problem.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
339
348
http://ijsts.shirazu.ac.ir/article_2184_fc1f37311a4ea8ca4d3e8db7181117e1.pdf
dx.doi.org/10.22099/ijsts.2010.2184
TWO-PHASE SAMPLE SIZE ESTIMATION WITH PRE-ASSIGNED VARIANCE UNDER NORMALITY ASSUMPTION
M.
SALEHI
Department of Mathematics, Statistics and Physics, Qatar University, Doha, Qatar
Department of Mathematical Sciences, Isfahan University of Technology, Isfahan, I. R. of Iran
author
P. S.
LEVY
3RTI International, Research Triangle Park, North Carolina, USA
author
J.
RAO
School of Mathematics and Statistics, Carleton University, Ottawa, Canada
author
text
article
2010
eng
We develop a two phase sampling procedure to determine the sample size necessary to estimatethe population mean of a normally distributed random variable and show that the resulting estimator has preassigned variance and is unbiased under a regular condition. We present a necessary and sufficient condition under which the final sample mean is an unbiased estimator for the population mean.
Iranian Journal of Science and Technology (Sciences)
Springer
1028-6276
34
v.
4
no.
2010
349
353
http://ijsts.shirazu.ac.ir/article_2185_a045a2ddcb34f2ca54fb1b94b03a2d26.pdf
dx.doi.org/10.22099/ijsts.2010.2185