Sentence examples for strictly coordinated from inspiring English sources

The music will be strictly coordinated with the train schedule.

The cell cycle is strictly coordinated in NSCs to ensure precise neurogenesis (Bond et al., 2015).

Importantly, the process of chitin biosynthesis and degradation is strictly coordinated within the cycle of molts and behaves as an ecdysone-induced response [17], [18], [19].

Since maximally two copies of a BAC can exist per bacterial cell [1], [2], we assumed that these reactions must be induced synchronously to prevent the uneven segregation or disruption of putative intermediates with two mini-F replicons during the strictly coordinated chromosomal-like proliferation upon bacterial cell division.

Transcription of accABCD is strictly coordinated and regulated, as the subunits have to be synthesized in equimolar amounts.

The development of a viable Scots pine seed includes the strictly coordinated action of several cell death programs (reviewed by Vuosku et al. [ 68]).

This compartmentalization allows cells to strictly coordinate numerous key cellular processes, but it also presents cells with the challenge of selectively managing the transport of a bewildering number of proteins and RNAs between the nucleus and cytoplasm.

In animal development, cell proliferation and terminal differentiation must be strictly linked and coordinated [1], [2].

Apoptosis, or programmed cell death, is a series of well coordinated and strictly controlled processes in which ligand binding to specific (death) receptors or cytotoxic insults result in the activation of several proteases and other hydrolytic enzymes, leading to proteolysis, DNA fragmentation and chromatin condensation [ 5].

Strictly speaking, the coordinate we are referring to in this case is on the lift of the circle (mathbb {T}) to a covering space (mathbb {R}), and for any phase (varthetain[0,T)) there are infinitely many lifts to (mathbb {R}) given by (vartheta+ kT) for (kin mathbb {Z}).

The equilibrium points with strictly positive coordinates satisfy the following system of equations: − a x + c y + x 2 + 1 = 0, − b y + d x + y 2 + 1 = 0. (12).