All Stories

  1. Ordering chemical unicyclic graphs by Wiener polarity index
  2. Symmetry − Based Invariants of Nanostructures and Their Effect on Edge States of Carbon Nanotubes
  3. Coloring of fullerenes
  4. Spectral properties of the commuting graphs of certain groups
  5. The order supergraph of the power graph of a finite group
  6. On n-Cyclic Groups
  7. Laplacian coefficients and Zagreb indices of trees
  8. First degree-based entropy of graphs
  9. On a Special Quotient of the Generating Graph of a Finite Group
  10. Ordering chemical trees by Wiener polarity index
  11. Extremal graphs with respect to variable sum exdeg index via majorization
  12. The Existence of Minimal Logarithmic Signatures for Some Finite Simple Groups
  13. The Spectra of power graphs of certain finite groups
  14. Combination of distance and symmetry in some molecular graphs
  15. Tetracyclic graphs with extremal values of Randić index
  16. A fast algorithm for computing bipartite edge frustration number of (3,6)-fullerenes
  17. Maximum values of atom–bond connectivity index in the class of tetracyclic graphs
  18. The bipartite edge frustration of hierarchical product of graphs
  19. Remarks On Commuting Graph of a Finite Group
  20. Preface
  21. Automorphism Group and Fixing Number of (3,6)– and (4, 6)–Fullerene Graphs
  22. Eccentric Sequences of Two Infinite Classes of Fullerenes
  23. Symmetry and PI Index of C60+12n Fullerenes
  24. Extremal values of augmented eccentric connectivity index of V-phenylenic nanotorus
  25. Distribution of some graph invariants over hierarchical product of graphs
  26. Applications of the generalized hierarchical product of graphs in computing the vertex and edge PI indices of chemical graphs
  27. Topological edge properties of C 60+12 n fullerenes
  28. Further results on hierarchical product of graphs
  29. The Topological Study of an Infinite Family of Fullerenes with 10n Carbon Atoms
  30. The Bipartite Vertex Frustration of Some Infinite Families of Fullerenes
  31. Sadhana Index in Nanotechnology
  32. The energies of (3,6) -fullerenes and nanotori
  33. The Wiener Index of One-Pentagonal Carbon Nanocone
  34. Closed formulas for the number of small paths, independent sets and matchings in fullerenes
  35. Wiener polarity index of fullerenes and hexagonal systems
  36. The Topological Study of an Infinite Family of Fullerenes with 12n Carbon Atoms
  37. Remarks on the Wiener index of unicyclic graphs
  38. Relationship between edge Szeged and edge Wiener indices of graphs
  39. THE TOPOLOGICAL STUDY OF IPR FULLERENES BY SZEGED AND REVISED SZEGED INDICES
  40. Topological Study of a Class of IPR Fullerenes
  41. Spectral Properties of Fullerenes
  42. On Wiener Index of One-Heptagonal Nanocone
  43. Graphs whose Szeged and Wiener numbers differ by 4 and 5
  44. Extremal polyomino chains with respect to Zagreb indices
  45. The Szeged, vertex PI, first and second Zagreb indices of corona product of graphs
  46. On the power graph of a finite group
  47. More on Zagreb coindices of graphs
  48. New upper bounds for Estrada index of bipartite graphs
  49. First and second extremal bipartite graphs with respect to PI index
  50. Extremal properties of the bipartite vertex frustration of graphs
  51. On the differences between Szeged and Wiener indices of graphs
  52. Some inequalities for the atom-bond connectivity index of graph operations
  53. The bipartite edge frustration of graphs under subdivided edges and their related sums
  54. Study of IPR Fullerenes by PI Index
  55. The eccentric connectivity index of nanotubes and nanotori
  56. Calculating the edge Wiener and edge Szeged indices of graphs
  57. Topological Study of HC5C7[4p,8] Carbon Nanotubes
  58. Bounds on the Estrada index of ISR
  59. The Eccentric Connectivity Index of Zig-Zag Polyhex Nanotubes and Nanotori
  60. Another aspect of graph invariants depending on the path metric and an application in nanoscience
  61. An Exact Expression for the Padmakar-Ivan Polynomial of Some Nanostructures
  62. On the Szeged and the Laplacian Szeged spectrum of a graph
  63. The Zagreb coindices of graph operations
  64. The bipartite edge frustration of composite graphs
  65. Applications of the Matrix Package MATLAB in Computing the Wiener Polynomial of Armchair Polyhex Nanotubes and Nanotori
  66. A Study of fullerenes by MEC polynomials
  67. PI and Omega Polynomials of IPR Fullerenes
  68. The PI and Edge Szeged Polynomials of an Infinite Family of Fullerenes
  69. Extremal graphs with respect to the vertex PI index
  70. On the Symmetry of a Zig-Zag and an Armchair Polyhex Carbon Nanotorus
  71. Some new results on distance-based graph invariants
  72. A Numerical Method for Computing PI Index of Fullerene Molecules Containing Carbon Atoms
  73. STUDY OF IPR FULLERENES BY COUNTING POLYNOMIALS
  74. A Numerical Method for Computing the Wiener Index of One-Heptagonal Carbon Nanocone
  75. The PI and Edge Szeged Indices of One-Heptagonal Carbon Nanocones
  76. The first and second Zagreb indices of some graph operations
  77. A matrix method for computing Szeged and vertex PI indices of join and composition of graphs
  78. The study of an infinite class of dendrimer nanostars by topological index approaches
  79. Padmakar-Ivan Index of q-Multi-Walled Carbon Nanotubesand Nanotori
  80. Szeged index of some nanotubes
  81. The hyper-Wiener index of graph operations
  82. Length Dependent Material Properties of Carbon Nanotubes
  83. Computing Padmakar-Ivan Index of a TC4C8(R) Nanotorus
  84. Concentrically Carbon Nanotubes Molecular Motor Under Temperature Effect
  85. The PI index of product graphs
  86. An Algorithm for Constructing Wiener Matrix of TUC4C8(R) Nanotubes
  87. Vertex and edge PI indices of Cartesian product graphs
  88. THE VERTEX PI AND SZEGED INDICES OF AN INFINITE FAMILY OF FULLERENES
  89. On 9- and 10-decomposable finite groups
  90. Erratum: The symmetry group of nonrigid tetramethylsilane
  91. Predicting Protein Function Based on the Topological Structure of Protein Interaction Networks
  92. An Ant Colony Algorithm with Global Adaptive Optimization
  93. A new algorithm for computing distance matrix and Wiener index of zig-zag polyhex nanotubes
  94. PI AND SZEGED INDICES OF AVC5C7[4p, 8] NANOTUBE
  95. The symmetry group of nonrigid tetramethylsilane
  96. Distance Matrix and Wiener Index of Polyhex Nanotubes
  97. Computing PI Polynomials of Some Nanostructures
  98. Computing PI and Szeged indices of multiple phenylenes and cyclic hexagonal-square chain consisting of mutually isomorphic hexagonal chains
  99. From Sliding Nucleosomes to Twirling DNA Motors
  100. Counting the Number of Hetero Fullerenes
  101. Computing Orbits of the Automorphism Group of the Subsequence Poset B m,n
  102. An exact expression for the wiener index of a TUC4C8(R) nanotorus
  103. The full non-rigid group of hexamethylbenzene using wreath product
  104. Full Non-rigid Group of Sponge and Pina
  105. Symmetry of tetrahydroxycalix[4]arenes
  106. Nonrigid group theory for 1,3,5-trimethylbenzene
  107. On the PI index of some nanotubes
  108. On a New Algorithm for Computing Symmetry of Big Fullerenes
  109. Computing the PI index of some chemical graphs related to nanostructures
  110. Application of a mathematical problem to the symmetry of fullerene C 60
  111. Full Non-Rigid Group and Symmetry of Dimethyltrichloro-phosphorus
  112. On symmetry properties of molecules
  113. Symmetry properties of tetraammine platinum(II) with C 2v and C 4v point groups
  114. The Non-Rigid Group of Tetraamine Platinum(II) as a Wreath Product
  115. New computer program to calculate the symmetry of molecules
  116. Computing the full nonrigid group of tetra-tert-butyltetrahedrane using wreath product
  117. The full nonrigid group theory for trimethylamine