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Free sign upThe phrase "an eigenvalue of the problem" is correct and usable in written English.
It can be used in mathematical or engineering contexts when discussing the characteristics of a linear transformation or matrix associated with a specific problem.
Example: "To solve the differential equation, we need to determine an eigenvalue of the problem."
Alternatives: "a characteristic value of the problem" or "an eigenvalue related to the problem".
Exact(12)
The burning velocity, an eigenvalue of the problem as soon as quenching is present, is a decreasing function of the quenching value.
Suppose that λ is an eigenvalue of the problem (E0).
Suppose that is an eigenvalue of the problem (1.1) and (1.2).
Suppose that is an eigenvalue of the problem (1.1) with (1.2) and fix with.
end{aligned} (2.6) Let (lambda=lambda_{0}) be an eigenvalue of the problem (2.4 - 2.6 2.4 - 2.6
Clearly, (tilde{lambda}=0) is not an eigenvalue of the problem (34).
Similar(48)
Problem (1.1) happens to be at resonance, since (lambda=0) is an eigenvalue of the linear problem left { textstylebegin{array}l} -D^{alpha}_{0+}u=lambda u, quad 0< t< 1, u(0)=0,qquad u(1)=eta u xi), end{array}displaystyle right.
The mass and momentum balance equations, which are based on lubrication theory, were nondimensionalized and solved for the velocity and pressure fields by using perturbation and numerical techniques, where the leave-off distance represents an eigenvalue of the mathematical problem.
The dimensionless mass and momentum balance equations, which are based on lubrication theory, were solved for the velocity and pressure fields by using perturbation techniques, where the exiting sheet thickness represents an eigenvalue of the mathematical problem.
It is evident that η can be selected so that (lambda=0) is not an eigenvalue of the new problem.
We prove that if λ is an eigenvalue of the considered problem, then λ can be embedded in a continuous eigenvalue branch.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com