Titlebook: Computing and Combinatorics; 10th Annual Internat Kyung-Yong Chwa,J. Ian J. Munro Conference proceedings 2004 Springer-Verlag Berlin Heidel

滔滔不絕的人

Large Triangles in the ,-Dimensional Unit-Cubee [0,1]. such that the minimum (2-dimensional) area of a triangle among these . points is maximal. Denoting this maximum value by Δ..(.) and Δ..(.) for the off-line and the on-line situation, respectively, we will show that .. · (log .)./.. ≤ Δ..(.) ≤ ../.. and ../.. ≤ Δ..(.) ≤ ../.. for constants .., .., .., .. > 0 which depend on . only.

Galactogogue

Necessary and Sufficient Numbers of Cards for the Transformation Protocole transformation protocol to succeed was known. However, it has been an open problem to obtain a necessary and sufficient condition. This paper improves the transformation protocol and gives a necessary and sufficient condition for the improved transformation protocol to succeed.

好開玩笑

languid

影響深遠(yuǎn)

愚蠢人

https://doi.org/10.1007/b99243Automat; algorithms; automata; combinatorial optimization; complexity; complexity theory; computational ge

閃光東本

subacute

C. Colinet,A. Bessoud,A. Pasturelmically changing datasets often need to be stored in space efficient data structures on external storage devices such as disks, and in such cases the Input/Output (or I/O) communication between internal and external memory can become a major performance bottleneck. Many massive dataset applications

Landlocked

https://doi.org/10.1007/978-94-009-1027-0). Though this fact is useful to understand the nature of the model, it has not been possible to fully utilize properties of i.i.d Poisson random variables. For example, the distribution of the number of isolated vertices is very close to the binomial distribution .(., ..). In a rigorous proof, howe

tenosynovitis

Thermodynamic Equilibria and Extremas one of the most successful principle for designing robust algorithms to solve geometric problems, which the author’s group has been developed for a long time. This approach generates efficient algorithms because the floating-point arithmetic can be used, but is not a beginners’ technique because t