M / m definition

Examples of M / m in a sentence

• On the other hand it is shown in (19) of Appendix 1 that the term [a1m ⋆ a1n](x) is limited to the interval [MD, (M + 2)D] with M = m + n.

• Our goal is to recover the original gene expression vector x Rn by modelling the conditional probability distribution P (X = x X˜ = x˜, M = m, R = r, Q = q).

• It is easy to see that these are equivalent to modules over the group algebra k[G].Given any G-module M ∈ Modk[G], its G-invariants and G-coinvariants are the k-modulesMG := {m ∈ M : m · g = m for all g ∈ G} and MG := M/{m − m · g}m∈M,g∈G .These are respectively the maximal k-submodule and minimal quotient k-module on whichG act trivially.Let us equip k itself with the trivial G-bimodule structure: g · λ := λ =: λ · g for all g ∈ Gand for all λ ∈ k.

• Newtonian particles of mass m travelling at speed c grazing the sun (mass M >> m) would follow a hyperbolic orbit, but one only very slightly curved even when close to the sun (more precisely, the orbit has very high eccentricity).

• To handle this issue, we propose that each UE k adopts a broadcast coding strategy [15–18] asxk = xk,1 + xk,2, (13)where the signals xk,1 and xk,2 encode independent messages of UE k, and the decoder at the cloud is required to reliably recover only the signals {xk,j}k∈NU with j ≤ m when M = m descriptions arrive at the cloud.

• The do encrypt rule is applicable when M = m and K = k.AVISPA assumes an attacker following the standard DY model (where the attacker is called the “intruder”) and is represented functionally by an iknows predicate which dictates information known to the attacker.

• The effective metric geff is spherically symmetric, and is a ‘deformed’ version of the Schwarschild metric (of mass M + m), withµνν being the deformation parameter.

• There is no uncertainty in period 1, with M = m, while in period 2, M = ml with probability pl and M = mh with probability ph Ξ 1 — pl, 0 < pl < 1, and ml < mh.

• The impact estimator isE(Y T M = m − ε ) − E(Y C M= m + ε )for somearbitrarily small ε > 0 .

• We formalize this aspect by M = (m, t) where m is the map ID and t is the timestamp.Our verbalization system is extendable because of these maps.