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Exact(17)
exists and is the solution of (2.6) (2.6).
where is the Cauchy function of (2.9) and is the solution of the homogeneous equation (2.16).
If is an orthogonal basis of and is the solution of the equation (3.3).
On the contrary, if (1.18). is the solution of problem (1.16), then, and is the solution of problem (1.1 - 1.2).
To determine the initial accuracy constraint value, equation is solved graphically, and is the solution of this equation.
Y ℓm is the spherical harmonic function and is the solution of the angular part of the Schrödinger equation.
Similar(43)
Let be the solution of (1) and be the solution of (29).
These cards are essentially portable bank accounts and are the solution for a growing number of people.
While and are the solutions of (4.13).
Let and be the solutions of (SCE) with same control.
And what is the solution?
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CEO of Professional Science Editing for Scientists @ prosciediting.com