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This separation leads to a known proof that: (1) no wave function can be determined uniquely by evidence, and (2) any chosen wave function requires a guess reaching beyond logic to things unforeseeable.
We show that a first order perturbation A x)⋅D+q can be determined uniquely by measuring the Dirichlet-to-Neumann map on possibly very small subsets of the boundary of the domain.
(19) The following theorem shows that if one of (q(x)) or (M x,x)) is given, then the other one can be determined uniquely by using a dense subset of the given nodal set.
Our result shows that the value of the solutions can be determined uniquely by its value on an arbitrary open subset ω of Ω at any given positive time T.
We showed that if one of (q(x)) or (M x,x)) is given, then the other one can be determined uniquely by using only the given nodal points.
Our results demonstrate that the value of the solution equation (1.1) can be determined uniquely by its value on an arbitrary open subset ω of Ω at any given positive time T. In other words, if the solution of equation (1.1) satisfies (y(cdot,T =z(cdot,T =0) on ω, then (y=z=0) on (Omega times 0,T)).
Similar(52)
The order that you fill the birds in is determined uniquely by the length of the common bird types.
The distribution of the points (mathbf{y}_{j} ) is determined uniquely by d.
In the subsequent numerical examples, the tolerance is taken as (varepsilon=10^{-6}). Obviously, the number of iteration is determined uniquely by the stopping criterion.
The method predicts that the oscillation intervals are finite in radius and their sizes are determined uniquely by the two quantum numbers n and ℓ.
Theorem 2.1 shows the (C^{1}) stability of iterative roots with 1-extension since the form of roots is determined uniquely by (1.2).
More suggestions(18)
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com