Name
Affiliation
Papers
NICHOLAS J. CAVENAGH
nicholas_cavenagh@yahoo.co.uk
39
Collaborators
Citations 
PageRank 
33
92
20.89
Referers 
Referees 
References 
101
131
129
Search Limit
100131
Title
Citations
PageRank
Year
Maximal Sets Of Mutually Orthogonal Frequency Squares00.342021
Globally simple Heffter arrays H(n;k) when k≡0, 3(mod4).00.342020
The existence of square non-integer Heffter arrays.00.342019
Lower Bounds on the Sizes of Defining Sets in Full n-Latin Squares and Full Designs00.342018
Balanced diagonals in frequency squares.00.342018
Latin Squares with No Transversals.00.342017
Subcubic trades in Steiner triple systems.00.342017
Orthogonal Trades in Complete Sets of MOLS.00.342017
On the distances between Latin squares and the smallest defining set size.00.342016
Critical Sets of Full n-Latin Squares00.342016
On the chromatic index of Latin squares.10.372015
Induced Subarrays of Latin Squares Without Repeated Symbols.00.342013
Identifying Flaws In The Security Of Critical Sets In Latin Squares Via Triangulations10.372012
Nonextendible Latin Cuboids30.482012
Decomposing complete equipartite graphs into odd square-length cycles: Number of parts even00.342012
Complete sets of metamorphoses: Twofold 4-cycle systems into twofold 6-cycle systems.00.342012
Avoidable Partial Latin Squares Of Order 4m+1.70.802010
Path and cycle decompositions of complete equipartite graphs: 3 and 5 parts50.732010
On the number of transversals in Cayley tables of cyclic groups70.892010
Decomposing Complete Equipartite Graphs into Short Odd Cycles.20.602010
On completing three cyclically generated transversals to a latin square60.732009
Path and cycle decompositions of complete equipartite graphs: Four parts10.392009
Minimal homogeneous Steiner 2-(v,3) trades20.582008
When is a partial Latin square uniquely completable, but not its completable product?00.342008
The cycle structure of two rows in a random Latin square100.842008
Planar Eulerian triangulations are equivalent to spherical Latin bitrades70.842008
Sparse Graphs which Decompose into Closed Trails of Arbitrary Lengths10.452008
Latin bitrades derived from groups10.402008
On The Spectrum Of Critical Sets In Back Circulant Latin Squares10.422007
Edge-Magic Group Labellings of Countable Graphs30.572006
A lower bound for the size of a critical set in the back circulant latin square.00.342006
Minimal homogeneous latin trades20.582006
3-Homogeneous latin trades50.682005
4-Homogeneous Latin Trades50.772005
Constructing and deconstructing latin trades10.412004
Latin trade algorithms and the smallest critical set in a latin square20.482003
A new bound on the size of the largest 2-critical set in a latin square00.342002
Decompositions of Complete Multipartite Graphs into Cycles of Even Length192.762000
Decompositions of complete tripartite graphs into k-cycles.00.341998