In Section 2, the basic definition and some properties about SVNS and
IVNS are given.
Trillium developed its SecureCAR
IVN (in-vehicle network) security platform as one pillar of a comprehensive cybersecurity suite called SecureIoT, delivering the requisite multi-layered automotive cyber-system from
IVN to IPS to SecureOTA.
The
IVNS is a generalization of the single valued neutrosophic set, in which the three membership functions are independent and their value belong to the unit interval [0, 1].
Furthermore, we extend the method to interval-valued neutrosophic set (
IVNS).
In order to accelerate the convergence speed and improve the solution quality, the later optimization process is proposed in the
IVNS algorithm.
flower, weight) f_upper_dot_product *= pow(ivnn._i_upper, weight) return IVNN(1 - t_lower_dot_product, 1 - t_upper_dot_product, [??] i_lower_dot_product, i_upper_dot_product, f_lower_ dot_product, [??] f_upper_dot_product) 7.2
IVNS Helper Methods
Note that a given IVNHGH = (X, E, R) with underlying set X, where E = ([E.sub.1], [E.sub.2], ..., [E.sub.m]} is the collection of non-empty family of
IVN subsets of X, and R is
IVN relation on
IVN subsets Ej such that:
In 2014 Anjan Mukherjee and Sadhan Sarkar [140] defined the Hamming and Euclidean distances between two interval valued neutrosophic soft sets (
IVNS sets) and they also introduced similarity measures based on distances between two interval valued neutrosophic soft sets.
The same authors [10] also introduced a generalization of the single valued neutrosophic set, namely the interval valued neutrosophic set (
IVNS), in which the three membership functions are independent, and their values belong to the unit interval [0, 1].
B = {<x, {[[T.sup.L.sub.B](x), [T.sup.U.sub.B](x)],[[I.sup.L.sub.B](x), [I.sup.U.sub.B](x)],[[F.sup.L.sub.B](x), [F.sup.U.sub.B](x)])> | x [member of] X} be two
IVNS. Then the following relations are defined as follows:
The same authors [16, 18] introduced as well the concept of interval valued neutrosophic set (
IVNS), which is more precise and flexible than the single valued neutrosophic set.