Inessa Levi
Biographic Data
| ID | 125269 |
|---|---|
| NAME | Inessa Levi |
| GIVEN NAMES | Inessa |
| FAMILY NAME | Levi |
| SIGNATURE | LEVI I |
| AFFILIATIONS | University of Louisville |
| VERIFIED | No |
| TOTAL WORKS | 4 |
| TOTAL CITATIONS | 2 |
| WORKS AS AUTHOR | 4 |
| WORKS AS EDITOR | 0 |
| FIRST PUBLICATION YEAR | 1996 |
| LATEST PUBLICATION YEAR | 2003 |
| H-INDEX | 1 |
Construction of well separated interaction semigroups to refine the modeling of social networks
Weighted interaction semigroups
Current semigroup models of social systems assume that the system is uniform, that is all the units and all the connections in the system have the same influence. Obviously most social structures are not uniform; some units and connections between some units are more influential and important than some others. This paper initiates a development of the semigroup model of social structures that reflects this non‐uniformity by using weighted inner p…
A mathematical model for interpersonal relationships in social networks
Algebraic structure of the interaction semigroup as related to the homogeneity of network
This paper addresses the development of a semigroup model of social networks. Data matrices which represent the perceived relationships between members of a social network are used to construct a (possibly infinite) data semigroup of derived relations defined by (real) matrix multiplication. This complex structure is analyzed by forming interaction semigroups. These semigroups are homomorphic images of the data semigroup. The corresponding congru…
Algebraic structure of the interaction semigroup as related to the homogeneity of network
This paper addresses the development of a semigroup model of social networks. Data matrices which represent the perceived relationships between members of a social network are used to construct a (possibly infinite) data semigroup of derived relations defined by (real) matrix multiplication. This complex structure is analyzed by forming interaction semigroups. These semigroups are homomorphic images of the data semigroup. The corresponding congru…
Algebraic structure of the interaction semigroup as related to the homogeneity of network
This paper addresses the development of a semigroup model of social networks. Data matrices which represent the perceived relationships between members of a social network are used to construct a (possibly infinite) data semigroup of derived relations defined by (real) matrix multiplication. This complex structure is analyzed by forming interaction semigroups. These semigroups are homomorphic images of the data semigroup. The corresponding congru…
A mathematical model for interpersonal relationships in social networks
Weighted interaction semigroups
Current semigroup models of social systems assume that the system is uniform, that is all the units and all the connections in the system have the same influence. Obviously most social structures are not uniform; some units and connections between some units are more influential and important than some others. This paper initiates a development of the semigroup model of social structures that reflects this non‐uniformity by using weighted inner p…
Construction of well separated interaction semigroups to refine the modeling of social networks
Complex Network Analysis Techniques (4 works) · Mathematics (4 works) · Opinion Dynamics and Social Influence (4 works) · Computer Science (3 works) · Pure mathematics (3 works) · Semigroup (3 works) · Algebraic structure (2 works) · Artificial Intelligence (2 works) · Discrete mathematics (2 works) · Algebraic number (1 work)