Name
Affiliation
Papers
C. C. LINDNER
Department of AlgebraCombinatorics and AnalysisDivision of MathematicsAuburn UniversityAuburnAlabama36849U.S.A.
43
Collaborators
Citations 
PageRank 
35
187
57.05
Referers 
Referees 
References 
203
75
87
Search Limit
100203
Title
Citations
PageRank
Year
Revisiting the intersection problem for minimum coverings of complete graphs with triples.00.342017
Almost \(2\) -perfect \(6\) -cycle systems00.342015
Triple metamorphosis of twofold triple systems.00.342013
Palettes In Block Colourings Of Designs00.342013
Extra two-fold Steiner pentagon systems10.362012
Almost Resolvable Maximum Packings of Complete Graphs with 4-Cycles11.142011
The Triangle Intersection Problem For Nested Steiner Triple Systems10.432011
The generalized almost resolvable cycle system problem10.362010
ON (K-4, K-4 - e)-DESIGNS00.342009
The Metamorphosis of K4\e Designs Into Maximum Packings Of Kn With 4-Cycles40.862005
Lambda-Fold Complete Graph Decompositions Into Perfect Four-Triple Configurations10.412005
The metamorphosis of lambda-fold block designs with block size four into a maximum packing of lambdaKn with 4-cycles00.342004
Perfect hexagon triple systems81.392004
Completing the spectrum of 2-chromatic S(2,4,v)70.942002
The number of 4-cycles in 2-factorizations of K2n minus a 1-factor10.352000
The Doyen-Wilson theorem for maximum packings of Kn with 4-cycles10.451998
Two Doyen-Wilson theorems for maximum packings with triples50.651998
On equationally defining extended cycle systems10.411997
The spectrum for 2-perfect bowtie systems10.381994
A partial m=(2k+1)-cycle system of order n can be embedded in an m-cycle system of order (2n+1)m40.681993
The spectrum for lambda-fold 2-perfect 6-cycle systems.51.341992
2-Perfect m-cycle systems101.151992
Support Sizes of Triple Systems.00.341992
Support sizes of triple systems20.441992
The spectrum for 2-perfect 6-cycle systems122.441991
Blocking sets in designs with block size 471.231990
On the Number of Mendelsohn and Transitive Triple Systems40.521984
Mendelsohn Triple Systems Having a Prescribed Number of Triples in Common20.441982
Orthogonal latin square graphs.91.351979
Steiner Quadruple Systems - Survey4712.391978
A partial room square can be embedded in a room square00.341977
Conjugates Of An N2x4 Orthogonal Array41.211977
Steiner quadruple systems all of whose derived Steiner triple systems are nonisomorphic42.391976
A finite partial idempotent latin cube can be embedded in a finite idempotent latin cube40.801976
2 Finite Embedding Theorems For Partial 3-Quasigroups10.381976
Finite embedding theorems for partial Steiner triple systems11.001975
Disjoint finite partial steiner triple systems can be embedded in disjoint finite steiner triple systems20.691975
A partial Steiner triple system of order n can be embedded in a Steiner triple system of order 6n + 3235.671975
A simple construction of disjoint and almost disjoint Steiner triple systems20.681974
Construction of nonisomorphic reverse steiner quasigroups00.341974
On the construction of cyclic quasigroups42.301973
Construction of doubly diagonalized orthogonal latin squares62.491973
Finite embedding theorems for partial Latin squares, quasi-groups, and loops16.281972