most citedRNA-LEGO: Combinatorial Design of Pseudoknot RNA

13 citations · 42 across the 13 of their papers we have counts for

collaborators

13 papers

math.CO2008

Folding 3-noncrossing RNA pseudoknot structures

Fenix W. D. Huang, Wade W. J. Peng, Christian M. Reidys

In this paper we present a selfcontained analysis and description of the novel {\it ab initio} folding algorithm {\sf cross}, which generates the minimum free energy (mfe), 3-noncr…

math.CO2008

Stacks in canonical RNA pseudoknot structures

Hillary S. W. Han, Christian M. Reidys

In this paper we study the distribution of stacks in -noncrossing, -canonical RNA pseudoknot structures (-structures). An RNA structure is called -noncrossing if i…

math.CO20081 cited

Canonical RNA pseudoknot structures

Gang Ma, Christian M. Reidys

In this paper we study -noncrossing, canonical RNA pseudoknot structures with minimum arc-length . Let denote the number of these structures. We…

math.CO200812 cited

Asymptotic analysis of -noncrossing matchings

Emma Y. Jin, Christian M. Reidys, Rita R. Wang

In this paper we study -noncrossing matchings. A -noncrossing matching is a labeled graph with vertex set arranged in increasing order in a horizontal line and…

math.CO2008

Pseudoknot RNA structures with arc-length

Hillary S. W. Han, Christian M. Reidys

In this paper we study -noncrossing RNA structures with minimum arc-length 4 and at most mutually crossing bonds. Let denote the number of -noncr…

math.CO2008

Efficient Counting and Asymptotics of -noncrossing tangled-diagrams

William Y. C. Chen, Jing Qin, Christian M. Reidys +1

In this paper we enumerate -noncrossing tangled-diagrams. A tangled-diagram is a labeled graph whose vertices are have degree , and are arranged in increasing o…