Search results
Results from the WOW.Com Content Network
Substructure (engineering) The substructure of a building transfers the load of the building to the ground and isolates it horizontally from the ground. This includes foundations and basement retaining walls. [1] It is differentiated from the superstructure. It safeguards the building against the forces of wind, uplift, soil pressure etc.
Substructure (mathematics) In mathematical logic, an ( induced) substructure or ( induced) subalgebra is a structure whose domain is a subset of that of a bigger structure, and whose functions and relations are restricted to the substructure's domain. Some examples of subalgebras are subgroups, submonoids, subrings, subfields, subalgebras of ...
Definition. A slightly more formal definition of optimal substructure can be given. Let a "problem" be a collection of "alternatives", and let each alternative have an associated cost, c (a). The task is to find a set of alternatives that minimizes c (a).
The superstructure refers to society's other relationships and ideas not directly relating to production including its culture, institutions, roles, rituals, religion, media, and state. The relation of the two parts is not strictly unidirectional. The superstructure can affect the base. However, the influence of the base is predominant.
Substructure. Look up substructure in Wiktionary, the free dictionary. Substructure may refer to: Substructure (engineering) Substructure (mathematics) Substructure (marxist theory) Category:
Substructure models of different development groups can be shared and combined without exposing the modelling details. Dynamic substructuring is particularly tailored to simulation of mechanical vibrations , which has implications for many product aspects such as sound / acoustics , fatigue / durability, comfort and safety .
The notion in abstract algebra that corresponds to a substructure of a field, in this signature, is that of a subring, rather than that of a subfield. The most obvious way to define a graph is a structure with a signature σ {\displaystyle \sigma } consisting of a single binary relation symbol E . {\displaystyle E.}
Elementary equivalence. In model theory, a branch of mathematical logic, two structures M and N of the same signature σ are called elementarily equivalent if they satisfy the same first-order σ -sentences. If N is a substructure of M, one often needs a stronger condition. In this case N is called an elementary substructure of M if every first ...