<?xml version="1.0" encoding="UTF-8"?>
<doi_batch version="4.3.0" xmlns="http://www.crossref.org/doi_resources_schema/4.3.0" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xsi:schemaLocation="http://www.crossref.org/doi_resources_schema/4.3.0 http://www.crossref.org/schema/deposit/doi_resources4.3.0.xsd">
<head>
<doi_batch_id>cc179d7b-7a7c-4046-bce3-94f0bea74e64</doi_batch_id>
<depositor>
<name>beie</name>
<email_address>director@blueeyesintelligence.org</email_address>
</depositor>
</head>
<body>
<doi_citations>
<doi>10.35940/ijitee.G9941.0611722</doi>
<citation_list><citation key="ref0"><unstructured_citation>Arumugam S, Ramachandran S, Invitation to graph Theory, Scitech Pvt,2002.</unstructured_citation></citation><citation key="ref1"><unstructured_citation>Cormen T.H., Leiserson C.E, Rivest R.L., Stein C., Introduction to Algorithms,PHI,2008.</unstructured_citation></citation><citation key="ref2"><doi>10.1145/76380.76381</doi><unstructured_citation>Denning P.J.et al, Computing as a decipline, Communications of ACM, January 1989 Vol 32,Number 1. [CrossRef]</unstructured_citation></citation><citation key="ref3"><unstructured_citation>Deo N.,Graph Theory with applications to Engineering and Computer Science,PHI.,2006.</unstructured_citation></citation><citation key="ref4"><doi>10.1155/S016117128700019X</doi><unstructured_citation>Farrell E. J, Wahid S. A., On the Reconstruction of the matching Polynomial and the Reconstruction Conjecture, Int. J. Math &amp; Math Sci., Vol.10,No.1,1987,pp.155-162. [CrossRef]</unstructured_citation></citation><citation key="ref5"><unstructured_citation>Garey M. R. and Jhonson D.S, Computers and Intractability: A Guide to the Theory of NP-Completeness, Freeman, San Fracisco,1979.</unstructured_citation></citation><citation key="ref6"><unstructured_citation>Knuth D.E.,The art of computer programming, Volume 4,Fascicle 0,2008.</unstructured_citation></citation><citation key="ref7"><doi>10.1109/TCT.1965.1082385</doi><unstructured_citation>Minty , G.J.,A simple algorithm for listing all the trees of a graph, IEEE Trans. Circuit Theory,12(1965),120. [CrossRef]</unstructured_citation></citation><citation key="ref8"><unstructured_citation>Peikarski M., Listing of all possible trees of a Linear Graph,ibid.,CT-12, Corresn.,pp. 347-359,1961.</unstructured_citation></citation><citation key="ref9"><unstructured_citation>Reingold E.M, Neivergelt J., Beo N. , Combinatorial Algorithms: Theory and Practice, PHI, 1977.</unstructured_citation></citation><citation key="ref10"><unstructured_citation>Sarma Sen S., etal, All circuits of a symmetric Graph, Editor Report, IEEE,1981.</unstructured_citation></citation><citation key="ref11"><doi>10.1080/03772063.1981.11452333</doi><unstructured_citation>Sarma Sen S., et al, An efficient tree generation algorithm, Journal of Institution of Electronics and Telecommunications Engg.(IETE),Vol 27,No 3,pp 105-109,1981. [CrossRef]</unstructured_citation></citation><citation key="ref12"><doi>10.1109/2.294849</doi><unstructured_citation>Srinivas M., Patnaik L.M. Genetic Algorithms: A Survey.,IEEE,1994. [CrossRef]</unstructured_citation></citation><citation key="ref13"><unstructured_citation>Tutte W.T., Graph Theory As I Have Known It, Oxford Science Publication,1998.</unstructured_citation></citation></citation_list>
</doi_citations>
</body>
</doi_batch>
