The phrase "a strict point of" is correct and usable in written English.
It can be used when discussing a specific, rigid standard or criterion in a particular context.
Example: "From a strict point of view, the project did not meet the required specifications."
Alternatives: "a rigid standard of" or "a precise criterion for".
Assume that − ∞ < a < λ 1 < b < λ 2 and s > 0. Then (1.1) has the third weak solution which is a strict point of minimum of I a, b ( u, s ).
Lemma 2.5 Assume that − ∞ < a < λ 1 < b < λ 2 and s > 0. Then there exists a small open neighborhood B of v 0 in V such that v 0 is a strict local point maximum of I ˜ ( v, s ) and there exists a small open neighborhood D of v 1 in V such that v 1 is a strict point of minimum of I ˜ ( v, s ), where v 0 = s ϕ 1 b − λ 1 is a positive solution and v 1 = s ϕ 1 a − λ 1 is a negative solution of (1.1).
The first segment begins with Linda leaving for work (at a local strip club) and then follows Oscar's nightly routine through strict point-of-view shots, including momentary blackouts that represent blinking, private internal thoughts, and extended sequences of a drug-induced hallucination.
Simenon's novels are almost always strict point-of-view narratives.
From the strict point of view of biophysics, an effect of RF fields emitted by current cellular phones on gene and/or protein expression is unlikely to occur as long as no mechanism can be identified for the interaction between these fields and living tissues, with the exception of the known conversion of electromagnetic energy into thermal energy.
By the shape of the graph of the functional I ˜ on the 1-dimensional subspace V, there exists the third critical point v 2 ≠ 0 which is a strict local point of minimum of I ˜ ( v, s ).
By Lemma 2.2, v 2 + θ ( v 2, s ) is a solution of (1.1) and a strict local point of minimum of I a, b ( u, s ).
By Lemma 4.4, there exists a small open neighborhood of 0 in such that is a strict local point of minimum of.
By Lemma 2.5, there exists a small open neighborhood B of v 0 in V such that v 0 is a strict local point of maximum of I ˜ ( v, s ) and there exists a small open neighborhood D of v 1 in V such that v 1 is a strict local point of minimum of I ˜ ( v, s ).
It follows that is a strict local point of minimum of.
By Lemma 3.2, v = 0 is a strict local point of minimum of I ˜ ( v ) with a critical value I ˜ ( 0 ) = 0. We note that max v ∈ E 0 I ˜ ( v ) > 0 is another critical value of I ˜.
