Báo cáo toán học: "On the Continuity of Julia Sets and Hausdorff Dimension of Polynomials" ppsx
Báo cáo toán học: "On the Continuity of Julia Sets and Hausdorff Dimension of Polynomials" ppsx
... study the continuity of Julia set of some rational maps and the stability
of the Hausdorff dimension of the Julia set of polynomials
z
d
+ c (d ≥ 2)forsome
semi-hyperbolic parameters
c in the boundary ... J
c
0
.
Vietnam Journal of Mathematics 33:3 (2005) 283–289
On the Continuity of Julia Sets and
Hausdorff Dimension of Polynomials
Zhuang Wei...
Báo cáo toán học: "On the function “sandwiched” between α(G) and χ(G) V. Y" ppt
... where A(G) is the adjacency matrix of G. Then
χ(G)=3 2and
the electronic journal of combinatorics 4 (1997), #R19 3
and
α(G) < min{ rank(B) |B ∈B(G)}
by theorem.
Acknowledgement.
The author is ... the electronic journal of combinatorics 4 (1997), #R19 2
Theorem. For all graphs G
α(G) = min{ rank(B) |B ∈B(G)}
implies α(G)=
χ(G).
Proof. Let S = {v
1
,v
2
, ,v
α(G)
} be the...
Báo cáo toán học: "On the most Weight w Vectors in a Dimension k Binary Code" potx
... characterization of c-killers.
Proof of the binary case of Theorem 7. Let V ,W be subspaces of F
n
2
, where dim V = k,
and suppose that φ : V → W is a c-killer. If c = 0, then we are done by Theorem 6, the
MacWilliams ... this theorem, we need to understand the structure of equidistant linear codes.
This is provided by a theorem of Bonisoli [3], which needs the concepts...
Báo cáo toán học: " On the first- and second-order statistics of the capacity " ppt
... statistical analysis of the capacity of N∗Nakagami-m
channels. Specifically, we have studied the influence of the severity of fading and the
number of hops on the PDF, CDF, LCR, and ADF of the channel capacity. ... as
the numb er of hops N in N∗Nakagami-m channels increases, the mean channel capacity
decreases. The influence of the severity of fading an...
Báo cáo toán học: " On the boundedness of the solutions in nonlinear discrete Volterra difference equations" pot
... R
+
, 0 ≤ j ≤ n and p ∈ (0, 1).
The following result provides a necessary and sufficient condition for the boundedness of the solution of
(4.4) and (4.5). The necessary part of the next theorem was ... 2.3). Thus, the conditions of Theorem 3.1 hold, and the initial vector x
0
belongs to S,
and hence the solution x(n; x
0
) of (1.1) and (1.2) is bounded.
We...
