Tools
Sorted by:
Try your query at:
 |
 |
 |
 |
 |
 |
Results 1 - 10
of
304
WIDTH AND MODE OF THE PROFILE FOR SOME RANDOM TREES OF LOGARITHMIC HEIGHT
- SUBMITTED TO THE ANNALS OF APPLIED PROBABILITY
, 2005
"... We propose a new, direct, correlation-free approach based on central moments of profiles to the asymptotics of width (size of the most abundant level) in some random trees of logarithmic height. The approach is simple but gives precise estimates for expected width, central moments of the width, and ..."
Abstract
-
Cited by 9 (1 self)
- Add to MetaCart
We propose a new, direct, correlation-free approach based on central moments of profiles to the asymptotics of width (size of the most abundant level) in some random trees of logarithmic height. The approach is simple but gives precise estimates for expected width, central moments of the width
Heights and logarithmic gcd on algebraic curves
, 2006
"... Let F (x, y) be an irreducible polynomial over Q, satisfying F (0, 0) = 0. Skolem (1929) proved that the integral solutions of F (x, y) = 0 with xed gcd are bounded and Walsh (1992) gave an explicit bound in terms of d = gcd(x, y) and F. Assuming that (0, 0) is a non-singular point of the plane cu ..."
Abstract
-
Cited by 2 (0 self)
- Add to MetaCart
logarithmic height and d is the (properly defined) greatest common divisor of α and β.
Heights and metrics with logarithmic singularities
, 704
"... We prove lower bound and finiteness properties for arakelovian heights with respect to pre-log-log hermitian ample line bundles. These heights were introduced by Burgos, Kramer and Kühn in [2], in their extension of the arithmetic intersection theory of Gillet and Soulé [8], aimed to deal with hermi ..."
Abstract
- Add to MetaCart
with hermitian vector bundles equipped with metrics admitting suitable logarithmic singularities. Our results generalize the corresponding properties for the heights of cycles in Bost-Gillet-Soulé [1], as well as the properties established by Faltings [7] for heights of points attached to hermitian line bundles
ZIGZAG: An efficient peer-to-peer scheme for media streaming
- IN PROC. OF IEEE INFOCOM
, 2003
"... We design a peer-to-peer technique called ZIGZAG for single-source media streaming. ZIGZAG allows the media server to distribute content to many clients by organizing them into an appropriate tree rooted at the server. This applicationlayer multicast tree has a height logarithmic with the number o ..."
Abstract
-
Cited by 279 (5 self)
- Add to MetaCart
We design a peer-to-peer technique called ZIGZAG for single-source media streaming. ZIGZAG allows the media server to distribute content to many clients by organizing them into an appropriate tree rooted at the server. This applicationlayer multicast tree has a height logarithmic with the number
AN EXPLICIT HEIGHT BOUND FOR THE CLASSICAL MODULAR POLYNOMIAL
, 909
"... Abstract. For a prime l, let Φl be the classical modular polynomial, and let h(Φl) denote its logarithmic height. By specializing a theorem of Cohen, we prove that h(Φl) ≤ 6llogl + 16l + 14 √ llogl. As a corollary, we find that h(Φl) ≤ 6llogl+18l alsoholds. Atable ofh(Φl)values isprovidedforl ≤ 36 ..."
Abstract
-
Cited by 8 (5 self)
- Add to MetaCart
Abstract. For a prime l, let Φl be the classical modular polynomial, and let h(Φl) denote its logarithmic height. By specializing a theorem of Cohen, we prove that h(Φl) ≤ 6llogl + 16l + 14 √ llogl. As a corollary, we find that h(Φl) ≤ 6llogl+18l alsoholds. Atable ofh(Φl)values isprovidedforl
Quadratic relations between logarithms of algebraic numbers
- Proc. Japan Acad. Sci., Sér. A 71
, 1995
"... So far, the four exponentials conjecture has P Q[X1,..., Xn] of degree <--2 and let been solved only in one special case, namely be a point in V with coordinates in Assume that when the transcendence degree of the field which the field Q(/21, /2,) has transcendence degree 1 is spanned by the four ..."
Abstract
-
Cited by 1 (1 self)
- Add to MetaCart
measure, which Theorem 1. Let x and x2 be two complex is related to its absolute logarithmic height numbers which are linearly independent over Q, and h(c0 by similarly let y, yz be two-linearly independent dh (ce) log M
LDT: a Logarithmic Distributed Search
, 2002
"... We propose LDT, a new Scalable Distributed Search Tree for the dictionary problem, as an alternative to both random trees and deterministic height balanced trees. Our scheme exhibits logarithmic update time, either constant or logarithmic search time for single key queries and output sensitive query ..."
Abstract
- Add to MetaCart
We propose LDT, a new Scalable Distributed Search Tree for the dictionary problem, as an alternative to both random trees and deterministic height balanced trees. Our scheme exhibits logarithmic update time, either constant or logarithmic search time for single key queries and output sensitive
Boundary height fields in the Abelian sandpile model, hep-th/0409126. and logarithmic fields in a sandpile model 20
"... We study the abelian sandpile model on the upper half plane, and reconsider the correlations of the four height variables lying on the boundary. For more convenience, we carry out the analysis in the dissipative (massive) extension of the model and identify the boundary scaling fields corresponding ..."
Abstract
-
Cited by 8 (3 self)
- Add to MetaCart
to the four heights. We find that they all can be accounted for by the massive pertubation of a c = −2 logarithmic conformal field theory. 1
Results 1 - 10
of
304
