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  1. Journal of Mathematical Chemistry
  2. Journal of Mathematical Chemistry : Volume 41
  3. Journal of Mathematical Chemistry : Volume 41, Issue 1, January 2007
  4. The PI index of phenylenes
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Journal of Mathematical Chemistry : Volume 55
Journal of Mathematical Chemistry : Volume 54
Journal of Mathematical Chemistry : Volume 53
Journal of Mathematical Chemistry : Volume 52
Journal of Mathematical Chemistry : Volume 51
Journal of Mathematical Chemistry : Volume 50
Journal of Mathematical Chemistry : Volume 49
Journal of Mathematical Chemistry : Volume 48
Journal of Mathematical Chemistry : Volume 47
Journal of Mathematical Chemistry : Volume 46
Journal of Mathematical Chemistry : Volume 45
Journal of Mathematical Chemistry : Volume 44
Journal of Mathematical Chemistry : Volume 43
Journal of Mathematical Chemistry : Volume 42
Journal of Mathematical Chemistry : Volume 41
Journal of Mathematical Chemistry : Volume 41, Issue 4, May 2007
Journal of Mathematical Chemistry : Volume 41, Issue 3, April 2007
Journal of Mathematical Chemistry : Volume 41, Issue 2, February 2007
Journal of Mathematical Chemistry : Volume 41, Issue 1, January 2007
Fast Marching Method for Calculating Reactive Trajectories for Chemical Reactions
On the Chirality of Torus Curves and Knots
The Merrifield–Simmons Indices and Hosoya Indices of Trees with k Pendant Vertices
Some upper bounds for the energy of graphs
On the equitability of multiply-connected monolayered cyclofusene
The PI index of phenylenes
Computation of One-sided Probability Density Functions from their Cumulants
A Family of Exponentially-fitted Runge–Kutta Methods with Exponential Order Up to Three for the Numerical Solution of the Schrödinger Equation
Journal of Mathematical Chemistry : Volume 40
Journal of Mathematical Chemistry : Volume 39
Journal of Mathematical Chemistry : Volume 38
Journal of Mathematical Chemistry : Volume 37
Journal of Mathematical Chemistry : Volume 36
Journal of Mathematical Chemistry : Volume 35
Journal of Mathematical Chemistry : Volume 34
Journal of Mathematical Chemistry : Volume 33
Journal of Mathematical Chemistry : Volume 32
Journal of Mathematical Chemistry : Volume 31
Journal of Mathematical Chemistry : Volume 30
Journal of Mathematical Chemistry : Volume 29
Journal of Mathematical Chemistry : Volume 28
Journal of Mathematical Chemistry : Volume 27
Journal of Mathematical Chemistry : Volume 26
Journal of Mathematical Chemistry : Volume 25
Journal of Mathematical Chemistry : Volume 24
Journal of Mathematical Chemistry : Volume 23
Journal of Mathematical Chemistry : Volume 22
Journal of Mathematical Chemistry : Volume 21

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The PI index of phenylenes

Content Provider Springer Nature Link
Author Deng, Hanyuan Chen, Shubo Zhang, Jie
Copyright Year 2006
Abstract The Padmakar–Ivan (PI) index is a graph invariant defined as the summation of the sums of n $_{ eu }$(e|G) and n $_{ ev }$(e|G) over all the edges e = uv of a connected graph G, i.e., PI(G) = ∑$_{ e∈E(G)}$[n $_{ eu }$(e|G) + n $_{ ev }$(e|G)], where n $_{ eu }$(e|G) is the number of edges of G lying closer to u than to v and n $_{ ev }$(e|G) is the number of edges of G lying closer to v than to u. An efficient formula for calculating the PI index of phenylenes is given, and a simple relation is established between the PI index of a phenylene and of the corresponding hexagonal squeeze.
Starting Page 63
Ending Page 69
Page Count 7
File Format PDF
ISSN 02599791
Journal Journal of Mathematical Chemistry
Volume Number 41
Issue Number 1
e-ISSN 15728897
Language English
Publisher Springer Netherlands
Publisher Date 2006-11-02
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword PI index phenylene hexagonal squeeze Math. Applications in Chemistry Theoretical and Computational Chemistry Physical Chemistry
Content Type Text
Resource Type Article
Subject Applied Mathematics Chemistry
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