SCOPUS 정보 검색 플랫폼 - 논문 보기

메뉴 건너뛰기

Discrete Mathematics

Volumn 223, Issue 1-3, 2000, Pages 1-12

On Alspach's conjecture with two even cycle lengths

(3) Adams, Peter a Bryant, Darryn E a Khodkar, A a

a UNIVERSITY OF QUEENSLAND (Australia)

Author keywords

Cycle decompositions; Cycle systems; m cycle systems

Indexed keywords

EID: 0347016187 PISSN: 0012365X EISSN: None Source Type: Journal
DOI: 10.1016/S0012-365X(00)00051-0 Document Type: Article

Times cited : (19)

References (17)

1
- 0345750326
- On Alspach's conjecture with two even cycle lengths (m, n), where (m, n) ∈ {(4, 10), (6, 8), (6, 10), (8, 10)}
- University of Queensland
- P. Adams, D.E. Bryant, A. Khodkar, On Alspach's conjecture with two even cycle lengths (m, n), where (m, n) ∈ {(4, 10), (6, 8), (6, 10), (8, 10)}, Research Report, Department of Mathematics, University of Queensland, 1998. (See http://www.maths.uq.edu. au/~ak/Report/report2.ps.)
- (1998) Research Report, Department of Mathematics
- Adams, P.¹ Bryant, D.E.² Khodkar, A.³

2
- 0040230562
- 3,5-cycle decompositions
- P. Adams, D.E. Bryant, A. Khodkar, 3,5-cycle decompositions, J. Combin. Des. 6 (1998) 91-110.
- (1998) J. Combin. Des. , vol.6 , pp. 91-110
- Adams, P.¹ Bryant, D.E.² Khodkar, A.³

3
- 49049150248
- Research problems, problem 3
- B. Alspach, Research problems, Problem 3, Discrete Math. 36 (1981) 333.
- (1981) Discrete Math. , vol.36 , pp. 333
- Alspach, B.¹

4
- 0012965120
- submitted for publication
- n - I, submitted for publication.
- n - I
- Alspach, B.¹ Gavlas, H.²

5
- 0345750328
- e
- e, Ann. Discrete Math. 9 (1980) 155-169.
- (1980) Ann. Discrete Math. , vol.9 , pp. 155-169
- Alspach, B.¹ Varma, B.N.²

6
- 0011518922
- Balanced cycle and circuit designs: Even cases
- J.C. Bermond, C. Huang, D. Sotteau, Balanced cycle and circuit designs: even cases, Ars Combin. 5 (1978) 293-318.
- (1978) Ars Combin. , vol.5 , pp. 293-318
- Bermond, J.C.¹ Huang, C.² Sotteau, D.³

7
- 0347642324
- (m, n)-cycle systems
- to appear
- D.E. Bryant, H.L. Fu, A. Khodkar, (m, n)-cycle systems, J. Statist. Plann. Inference, to appear.
- J. Statist. Plann. Inference
- Bryant, D.E.¹ Fu, H.L.² Khodkar, A.³

8
- 0040831268
- Embeddings of m-cycle systems and incomplete m-cycle systems: M ≤ 14
- D.E. Bryant, C.A. Rodger, E.R. Spicer, Embeddings of m-cycle systems and incomplete m-cycle systems: m ≤ 14, Discrete Math. 171 (1997) 55-75.
- (1997) Discrete Math. , vol.171 , pp. 55-75
- Bryant, D.E.¹ Rodger, C.A.² Spicer, E.R.³

9
- 38249024751
- On Alspach's conjecture
- K. Heinrich, P. Horak, A. Rosa, On Alspach's conjecture, Discrete Math. 77 (1989) 97-121.
- (1989) Discrete Math. , vol.77 , pp. 97-121
- Heinrich, K.¹ Horak, P.² Rosa, A.³

10
- 84986432874
- On the construction of odd cycle systems
- D.G. Hoffman, C.C. Lindner, C.A. Rodger, On the construction of odd cycle systems, J. Graph Theory 13 (1989) 417-426.
- (1989) J. Graph Theory , vol.13 , pp. 417-426
- Hoffman, D.G.¹ Lindner, C.C.² Rodger, C.A.³

11
- 0040765015
- Some cycle decompositions of complete graphs
- B.W. Jackson, Some cycle decompositions of complete graphs, J. Combin. Inform. System Sci. 13 (1988) 20-32.
- (1988) J. Combin. Inform. System Sci. , vol.13 , pp. 20-32
- Jackson, B.W.¹

12
- 0038282281
- On decompositions of the complete graph into 4-gons
- A. Kotzig, On decompositions of the complete graph into 4-gons, Mat. Fyz. Casopis 15 (1965) 227-233.
- (1965) Mat. Fyz. Casopis , vol.15 , pp. 227-233
- Kotzig, A.¹

13
- 0000928942
- Decomposition into cycles II, cycle systems
- J.H. Dinitz, D.R. Stinson (Eds.), Wiley, New York
- C.C. Lindner, C.A. Rodger, Decomposition into cycles II, Cycle systems, in: J.H. Dinitz, D.R. Stinson (Eds.), Contemporary Design Theory: a Collection of Surveys, Wiley, New York, pp. 325-369.
- Contemporary Design Theory: a Collection of Surveys , pp. 325-369
- Lindner, C.C.¹ Rodger, C.A.²

14
- 0040170980
- Problems on cycle systems of odd length
- C.A. Rodger, Problems on cycle systems of odd length, Congr. Numer. 61 (1988) 5-22.
- (1988) Congr. Numer. , vol.61 , pp. 5-22
- Rodger, C.A.¹

15
- 84874656486
- Alspach's conjecture is true for n ≤ 10
- McMaster University, to appear
- A. Rosa, Alspach's conjecture is true for n ≤ 10, Mathemtical Reports, McMaster University, to appear.
- Mathemtical Reports
- Rosa, A.¹

16
- 0242604954
- Ph.D. Thesis, Simon Fraser University, July
- n - I, Ph.D. Thesis, Simon Fraser University, July 1999.
- (1999) n - I
- Šajna, M.¹

17
- 0002627703
- m,n) into cycles (circuits) of length 2k
- m,n) into cycles (circuits) of length 2k, J. Combin. Theory, Ser. 630 (1981) 75-81.
- (1981) J. Combin. Theory, Ser. , vol.630 , pp. 75-81
- Sotteau, D.¹

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.