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A non-hyperbolic equilibrium point E of a competitive or cooperative map T is called non-hyperbolic point of stable type (resp. of unstable type) if the second characteristic value of the Jacobian matrix J T ( E ) is in interval ( − 1, 1 ) (resp. outside of interval [ − 1, 1 ] ).
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We chose genes to the set G′′ for which the values of GOF g are in interval (0.25; 0.25).
None of these QTLs were in intervals shared by QTLs for ∆13C or %N.
The thicknesses of the deposited Au were determined from AFM analysis and were in intervals of 2 to 40 nm.
Actual scores for all three indicators were in intervals ranging from 0 to 1.
where is in the interval.
When is in the interval, we get.
For the Sign of pregnancy, 0 is in the interval.
where the sequence is in the interval (0,1).
where the sequence { α n } is in the interval ( 0, 1 ).
The reaction rate is constant in interval II.
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