Table 1 Overview about the implemented topological network descriptors

Skorobogatov indices

D _i (G)

dobrynin(g)

[37]

Wiener index

W(G)

wiener(g)

[36]

Hararay index

H(G)

harary(g)

[53]

Balaban J index

J(G)

balabanJ(g)

[54]

Compactness

C(G)

compactness(g)

[55]

Product of row sums index

PRS(G)

productOfRowSums(g)

[56]

Hyper-distance-path index

D _P (G)

hyperDistancePathIndex(g)

[24]

Index of total adjacency

A(G)

totalAdjacency(g)

[39]

Zagreb group indices 1

Z₁(G)

zagreb1(g)

[38]

Zagreb group indices 2

Z₂(G)

zagreb2(g)

[38]

Randić index

R(G)

randic(g)

[57]

The complexity index B

B(G)

complexityIndexB(g)

[39]

Normalized edge complexity

E _N (G)

normalizedEdgeComplexity(g)

[39]

Topological information content

$I_{orb}^V\left(G\right)$

topologicalInfoContent(g)

[14, 21]

Bonchev-Trinajstić index 1

I _D (G)

bonchev1(g)

[42]

Bonchev-Trinajstić index 2

$I_D^W\left(G\right)$

bonchev2(g)

[42]

BERTZ complexity index

C(G)

bertz(g)

[58]

Radial centric info index

I _C,R (G)

radialCentric(g)

[20]

Vertex degree equality-based ii.

I _deg (G)

vertexDegree(g)

[20]

Balaban-like information index U

U (G)

balabanlike1(g)

[40]

Balaban-like information index X

X (G)

balabanlike2(g)

[40]

Graph vertex complexity index

I _V (G)

graphVertexComplexity(g)

[59]

the j-spheres

$I_{f^V}\left(G\right)$

infoTheoreticGCM(g,infofunct="sphere")

[43]

path lengths

$I_{f^P}\left(G\right)$

infoTheoreticGCM(g,infofunct="pathlength")

[43]

vertex centrality

$I_{f^C}\left(G\right)$

infoTheoreticGCM(g,infofunct="vertcent")

[43]

degree-degree associations

$I_{f^{\Delta }}\left(G\right)$

infoTheoreticGCM(g,infofunct="degree")

[49]