How many equilibrium points does a INa,p model have and what are there stability? 45. (Part 15, easy) 105-W5
A. One, stable.
B. Two, two unstable and one stable.
C. Two, one unstable and two stable.
D. Three, all are stable.
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Which of the following statements is not a correct procedure of finding the local stability of a one dimensional dynamical system? 48. (Part 16, medium) 105-W5
A. Find the fix points.
B. Linearize the system
C. Find the slope at the fix point.
D. Perform a Fourier transformation.
A one-dimensional system is said to be undergoing a saddle-node bifurcation if all but which of the following conditions is satisfied? 50. (Part 16, easy) 105-W5
A. Non-hyperbolicity.
B. Parabolicity.
C. Non-degeneracy.
D. Transversality.
What is the condition for eigenvalues and eigenvectors of a matrix M to exist? *54. (Part 17, easy) 105-W5
A. The determinant of M is non-zero.
B. The matrix M has to be a diagonal matrix.
C. (M-) is not invertible.
D. Any matrix has eigenvalues and eigenvectors.
Which of the following requirements is correct for a network that can form memory? 67. (part 21, difficult) 105-W7
A. No degenerated eigenvectors.
B. The ability to integrate signals.
C. The ability to sustain steady states after the input is removed.
D. None of above