Sentence examples for first order is given from inspiring English sources
Furthermore, the Ditzian-Totik modulus of first order is given by overrightarrow{omega}_{psi}(f,eta)=sup _{0< hleqeta}sup_{x,x+hpsiin[0,1+p]}bigl|fbigl(x+hpsi(x) bigr -f(x)bigr -f(10) where ψ is an admissible step-weight function on ([0,1]).
But even counting the Titanic and the Lusitania, the survival rate for women on the eight British ships in the study was significantly lower than on ships flying other flags, and women died more often than men whether or not the "women and children first" order was given.
The criterion that determines whether or not this reaction can be regarded as pseudo-first order is given by Danckwerts and Sharma (1966), but its derivation has never been published.
The second order is given in Theorem B.10.
Focusing on the amplitude estimation, an approximated statistical characterization of the second order is given in the most general case of zero mean additive noise, whereas the exact probability density function is found for the optimal set of algorithm parameters in the case of additive white Gaussian noise.
The researchers also found that women fared the worst on British ships, despite the fact that more "women and children first" orders were given on British ships than on others.
A result on the stability of a linear composition operator of the second order was given by Brzdek and Jung in [14].
Moreover, a classification of primitive permutation groups of fourth-power-free order is given.
A complete classification of 2-arc-transitive representations of primitive or bi-primitive groups of fourth-power-free order is given.
They found that in some cases, a third party used to verify orders was given incorrect information by the Verizon representative or entered wrong information into its databases.
Pseudo first order equation is given by Ho (2006) { log }(Q_{text{e}} - Q_{text{t}} ) = { log }Q_{text{e}} - frac{{K_{1} }}{2.303 }t (8 where q e and q t are the amounts (mol/g) adsorbed at equilibrium and at time t, and k 1 is the pseudo first order rate constant (min−1).
