en
jalali
1386
2
1
gregorian
2007
5
1
2
1
online
1
fulltext
en
A NEW APPROACH TO THE SOLUTION OF SENSITIVITY MINIMIZATION IN LINEAR STATE FEEDBACK CONTROL
In this paper, it is shown that by exploiting the explicit parametric state feedback solution, it is feasible to obtain the ultimate solution to minimum sensitivity problem. A numerical algorithm for construction of a robust state feedback in eigenvalue assignment problem for a controllable linear system is presented. By using a generalized parametric vector companion form, the problem of eigenvalue assignment with minimum sensitivity is re-formulated as an unconstrained minimization problem. The derived explicit expressions of the solutions allow minimization of the sensitivity problem by using a powerful search technique
State Feedback, Control Theory, Matrix Algebra, Sensitivity Minâ€Śimization, Robustness.
1
13
http://ijmsi.ir/browse.php?a_code=A-10-1-53&slc_lang=en&sid=1
S. M. Karbassi
`0031947532846002037`

0031947532846002037
Yes
F. Soltanian
`0031947532846002038`

0031947532846002038
No
en
A NOTE ON THE EQUISEPARABLE TREES
Let T be a tree and n_{l}(eIT) and n_{2}(eIT) denote the number of vertices of T, lying on the two sides of the edge e. Suppose T_{l} and T_{2} are two trees with equal number of vertices, e in T_{1} and f in T_{2}. The edges e and f are said to be equiseparable if either n_{l}(eIT_{I}) = n_{l}(fIT_{2}) or n_{l}(eIT_{I}) = n_{2}(fIT_{2}). If there is an one-to-one correspondence between the vertices of T_{l} and T_{2} such that the corresponding edges are equisep arable, then T_{ }and T_{2} are called equiseparable trees. Recently, Gutman, Arsic and Furtula investigated some equiseparable alkanes and obtained some useful rules (see J. Serb. Chem. Soc. (68)7 (2003), 549-555). In this paper, we use a combinatorial argument to find an equivalent def inition for equiseparability and then prove some results about relation of equiseparability and isomorphism of trees. We also obtain an exact expression for the number of distinct alkanes on n vertices which three of them has degree one.
Equiseparable trees, Alkanes, Partitions.
15
20
http://ijmsi.ir/browse.php?a_code=A-10-1-25&slc_lang=en&sid=1
A. R. Ashrafi
`0031947532846002039`

0031947532846002039
Yes
S. Yousefi
`0031947532846002040`

0031947532846002040
No
en
REVERSE LOOP SUBDIVISION FOR GEOMETRY AND TEXTURES
Reverse subdivision aims at constructing a coarser representation of an object given by a fine polygon mesh. In this paper, we first derive a mask for reverse Loop subdivision that can be applied to both regular and extraordinary vertices. The mask is parameterized, and thus can also be used in reversing variants of Loop subdivision, such as those proposed by Warren and Litke. We apply this mask not only to mesh geometry, but also to texture coordinates. This reverses the texture-mapping process described by DeRose, Kass and Truong, in which a texture originally defined for a coarse mesh was carried to the finer meshes obtained by ubdivision. Combined with the forward subdivision, the proposed technique constitutes a multiresolution representation of textured subdivision surfaces. We illustrate its use with a set of examples.
Subdivision, Texture mapping, Multiresolution, Meshes.
21
37
http://ijmsi.ir/browse.php?a_code=A-10-1-55&slc_lang=en&sid=1
F. Samavati
`0031947532846002041`

0031947532846002041
Yes
H. R. Pakdel
`0031947532846002042`

0031947532846002042
No
C. Smith
`0031947532846002043`

0031947532846002043
No
en
ON QUASI UNIVERSAL COVERS FOR GROUPS ACTING ON TREES WITH INVERSIONS
Abstract. In this paper we show that if G is a group acting on a tree X with inversions and if (T Y ) is a fundamental domain for the action of G on X, then there exist a group ;tildeG and a tree ;tildeX induced by (T Y ) such that ;tildeG acts on ;tildeX with inversions, G is isomorphic to ;tilde G, and X is isomorphic to ;tildeX. The pair (;tilde G ;tildeX) is called the quasi universal cover of (GX) induced by the (T Y ).
Groups acting on trees with inversions, Fundamental domains,Quasi universal cover, Isomorphic trees.
39
45
http://ijmsi.ir/browse.php?a_code=A-10-1-54&slc_lang=en&sid=1
R. M. S. Mahmood
`0031947532846002044`

0031947532846002044
Yes
en
AUTOMORPHISM GROUPS OF SOME NON-TRANSITIVE GRAPHS
An Euclidean graph associated with a molecule is defined by a weighted graph with adjacency matrix M = [dij], where for ij, dij is the Euclidean distance between the nuclei i and j. In this matrix dii can be taken as zero if all the nuclei are equivalent. Otherwise, one may introduce different weights for distinct nuclei. Balaban introduced some monster graphs and then Randic computed complexity indices of them (1973, 2001). In this paper, with a simple method, we calculate the automorphism group of some weighted graphs.
Weighted graph, Euclidean graph, Automorphism group.
47
54
http://ijmsi.ir/browse.php?a_code=A-10-1-56&slc_lang=en&sid=1
A. Gholami
`0031947532846002045`

0031947532846002045
Yes
en
AN ADDITIVE MODEL FOR SPATIO-TEMPORAL SMOOTHING OF CANCER MORTALITY RATES
In this paper, a Bayesian hierarchical model is used to anaylze the female breast cancer mortality rates for the State of Missouri from 1969 through 2001. The logit transformations of the mortality rates are assumed to be linear over the time with additive spatial and age effects as intercepts and slopes. Objective priors of the hierarchical model are explored. The Bayesian estimates are quite robustness in terms change of the hyperparamaters. The spatial correlations are appeared in both intercepts and slopes.
Bayesian analysis, Spatial statistics, Cancer mortality, Poisson distri butions.
55
70
http://ijmsi.ir/browse.php?a_code=A-10-1-57&slc_lang=en&sid=1
G. White
`0031947532846002046`

0031947532846002046
Yes
D. Sun
`0031947532846002047`

0031947532846002047
No
M. Schootman
`0031947532846002048`

0031947532846002048
No