Exact(2)
The reasons for using a drilling fluid are given in the functions section, the two main properties to satisfy the functions being density to control pressures and viscosity for hole cleaning and suspension.
(for a function f vanishing at x = 0 and x = 1 and with the first derivative vanishing at some point x ∈ [ 0, 1 ] ) that satisfy the functions v n, ω n and ∂ θ n ∂ x.
Similar(58)
To realize bidirectional transduction between neural tissue and neural microelectrodes, the electrode material must satisfy the function of stimulating and recording.
Theorem 3.2 Assume that ( H 2 ′ ) and (H3) are satisfied, the functions g i ( ⋅, 0 ) are bounded.
These conditions are satisfied; the function if is an example.
are satisfied, the function g ( z ) is a hyperholomorphic function in Ω.
If it is satisfied, the function is defined by the von Mises distribution; otherwise, it shows 1 in any θ.
The function satisfies the functional equation (1.5) which is thus called a cubic functional equation.
It is easy to show that the function satisfies the functional equation (1.2).
Obviously, the function satisfies the functional equation (1.1), which is called a cubic functional equation.
The function satisfies the functional equation (1.5), which explains why it is called cubic functional equation.
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