Brand Name: | Honeywell |
Model Number: | CC-MCAR01 |
MOQ: | 1 |
Price: | Negotiations |
Series | TCD3000 |
---|---|
Type | Thermocouple Board Mounting Hardware |
Honeywell Fieldbus module Control Circuit Board CC-MCAR01 51403892-100 NEW IN BOX
Yasakawa Motor, Driver SG- | Mitsubishi Motor HC-,HA- |
Westinghouse Modules 1C-,5X- | Emerson VE-,KJ- |
Honeywell TC-,TK- | GE Modules IC - |
Fanuc motor A0- | Yokogawa transmitter EJA- |
Thinking of DR as a new stable homotopy category, where R is a commutative S-algebra, we can realize the action of an element x ∈ Rn on an R-module M as a map of R-modules x : ΣnM → M. We define M/xM to be the cofiber of x, and we define the localization M[x −1 ] to be the telescope of a countable iterate of desuspensions of x, starting with M → Σ −nM. By iteration, we can construct quotients by sequences of elements and localizations at sequences of elements.
We define R-ring spectra, associative R-ring spectra, and commutative R-ring spectra in the homotopical sense, with products A ∧R A → A defined via maps in the derived category DR, and it turns out to be quite simple to study when quotients and localizations of R-ring spectra are again R-ring spectra.
We shall construct Bousfield localizations of R-modules at a given R-module E. In principle, this is a derived category notion, but we shall obtain precise point-set level constructions. Using different point-set level constructions, we shall prove that the Bousfield localizations of R-algebras can be constructed to be R-algebras and the Bousfield localizations of commutative R-modules can be constructed to be commutative R-algebras.