Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smaller subproblems, solving each subproblem separately, and then combine together to solve the original problem. The analysis of such divide-and-conquer algorithms naturally leads to divide-andconquer recurrences. This paper proposes an asymptomatic theorem for divide-and-conquer sequences, that naturally extends the so-called Master Theorem
(1) Background: Structuring is important in parallel programming in order to master its complexity, ...
The aim of this note is to provide a Master Theorem for some discrete divide and conquer recurrenc...
One of the most powerful principles for solving complex tasks algorithmically is the so-called Divid...
Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smal...
Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smal...
We present a new master theorem for the study of divide-and-conquer recursive definitions, which imp...
Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smal...
The complexity of divide-and-conquer algorithms is often described by recurrence relations of the fo...
AbstractWe derive asymptotic approximations for the sequence f(n) defined recursively by f(n)=min1⩽j...
Introduction and formulation of main results There are several important problems, stemming from th...
AbstractThe structure common to a class of divide and conquer algorithms is represented by a program...
[[sponsorship]]統計科學研究所[[note]]已出版;[SCI];有審查制度;具代表性[[note]]http://gateway.isiknowledge.com/gateway/Ga...
AbstractA strategy for designing divide-and-conquer algorithms that was originally presented in a pr...
[[abstract]]Let M(n) be defined by the recurrence M(n) = max (M(k) + M(n - k) + min(f(k), f(n - k)))...
This article contains a formalisation of the Akra–Bazzi method [1] based on a proof by Leighton [2]....
(1) Background: Structuring is important in parallel programming in order to master its complexity, ...
The aim of this note is to provide a Master Theorem for some discrete divide and conquer recurrenc...
One of the most powerful principles for solving complex tasks algorithmically is the so-called Divid...
Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smal...
Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smal...
We present a new master theorem for the study of divide-and-conquer recursive definitions, which imp...
Divide-and-conquer is a popular strategy to design algorithms. It splits the input into several smal...
The complexity of divide-and-conquer algorithms is often described by recurrence relations of the fo...
AbstractWe derive asymptotic approximations for the sequence f(n) defined recursively by f(n)=min1⩽j...
Introduction and formulation of main results There are several important problems, stemming from th...
AbstractThe structure common to a class of divide and conquer algorithms is represented by a program...
[[sponsorship]]統計科學研究所[[note]]已出版;[SCI];有審查制度;具代表性[[note]]http://gateway.isiknowledge.com/gateway/Ga...
AbstractA strategy for designing divide-and-conquer algorithms that was originally presented in a pr...
[[abstract]]Let M(n) be defined by the recurrence M(n) = max (M(k) + M(n - k) + min(f(k), f(n - k)))...
This article contains a formalisation of the Akra–Bazzi method [1] based on a proof by Leighton [2]....
(1) Background: Structuring is important in parallel programming in order to master its complexity, ...
The aim of this note is to provide a Master Theorem for some discrete divide and conquer recurrenc...
One of the most powerful principles for solving complex tasks algorithmically is the so-called Divid...