Sentence examples for may formulate the from inspiring English sources

Apart from their roles in immunosuppression during tumorigenesis and metastasis, inflammasomes may formulate the response to anti-tumor vaccines.

With this assumption in hand, we may formulate the central issue in the form of a question: how is it that certain mental states and events are coordinated with certain bodily states and events, and vice-versa?

Haken's proof made use of Cook and Rechow's (1979) observation that we may formulate the Pigeon Hole Principle (PHP) – i.e. the statement that any assignment of \(n+1\) pigeons to \(n\) holes must assign two pigeons to some hole – in propositional logic by using the atomic letter \(P_{ij}\) to express that pigeon \(i\) gets placed in hole \ j\).

This is due to the fact that for a part of the state variables of the system (particularly the shape variables and the head angle), it is most natural to formulate the control problem as a trajectory tracking problem, while for the other state variables (particularly the position of the CM), we may formulate the problem as a path following or a maneuvering one.

Specifically, in order to collect all the parameters together in the uplinks, one may formulate the system as a multiaccess queueing system or generic switch model and consider the weighted sum of the queue lengths, which is often referred to as the integrated workload.

You may formulate the mantras in your own words.

If an invasive Arion species was introduced to Central Europe from an area of origin in Southern England, Western France and Northern Spain since the 1950s, we may formulate some hypotheses on its genetic structure in the invasion area.

The government may formulate policy and curriculum that is related to life needs and that intends to allow all students to benefit from education.

The ministry planned to review the policy and may formulate new guidelines.

In an abstract way, we may formulate such problems as finding a point x ∗ with the property x ∗ ∈ C such that ∥ x ∗ ∥ = min x ∈ C { ∥ x ∥ }, (1.1).

In an abstract way, we may formulate such problems as finding a point x † with the property: x † ∈ C, ∥ x † ∥ 2 = min x ∈ C ∥ x ∥ 2, where C is a nonempty closed convex subset of a real Hilbert space H.