DEGENERATE HOPF-BIFURCATION FROM MULTIPLE-EIGENVALUES AND STABILITY
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If 0>0, K is a bounded linear operator from the real Banach space A into the real Banach space B, and f: ARB has the value zero at (0, ) for all R, we study the existence and (linear) stability of small amplitude, (2/( + 0))-periodic solutions of the dynamical system {Mathematical expression} with and both close to zero. It is assumed that there are positive integers m1, m2,..., m{variant} and 1=n1