The shortest path problem in interval valued trapezoidal and triangular neutrosophic environment-Reference-Cited by-同舟云学术

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The shortest path problem in interval valued trapezoidal and triangular neutrosophic environment

Published:2019-02-26 Issue:4 Volume:5 Page:391-402
ISSN:2199-4536
Container-title:Complex & Intelligent Systems
language:en
Short-container-title:Complex Intell. Syst.

Author:

Broumi Said,Nagarajan Deivanayagampillai,Bakali Assia,Talea Mohamed,Smarandache Florentin,Lathamaheswari Malayalan

Publisher

Springer Science and Business Media LLC

Subject

General Earth and Planetary Sciences,General Environmental Science

Link

http://link.springer.com/content/pdf/10.1007/s40747-019-0092-5.pdf

Reference65 articles.

1. Ahuja RK, Mehlhrn K, Orlin JB, Tarjan RE (1990) Faster algorithms for the shortest path problem. J ACM 37:213–223

2. Yang CD, Lee DT, Wong CK (1992) On bends and lengths of rectilinear paths: a graph theoretic approach. Int J Comput Geom Appl 2(1):61–74

3. Ibarra OH, Zheng Q (1993) On the shortest path problem for permutation groups. In: Proceedings of 7th international conference on parallel processing symposium. https://doi.org/10.1109/ipps.1993.262881

4. Arsham H (1998) Stability analysis for the shortest path problem. Conf J Numer Themes 133:171–210

5. Tzoreff TE (1998) The disjoint shortest path problem. Discrete Appl Math 85(2):113–138

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