We consider the bifurcation of periodic solutions from an equilibrium point of the
given equation: x =F(x,?) , where x ? R , ? is a vector of real parameters
? , ? , ... , ? and F:R x R ->R has at least second continuous derivations in variables
. (1993). BIFURCATION OF PERIODIC SOLUTION
FROM AN EQUILIBRIUM POINT IN THE
MULTIPARAMETER CASE. (e31161). Journal of Sciences, Islamic Republic of Iran, 4(1), e31161
MLA
. "BIFURCATION OF PERIODIC SOLUTION
FROM AN EQUILIBRIUM POINT IN THE
MULTIPARAMETER CASE" .e31161 , Journal of Sciences, Islamic Republic of Iran, 4, 1, 1993, e31161.
HARVARD
. (1993). 'BIFURCATION OF PERIODIC SOLUTION
FROM AN EQUILIBRIUM POINT IN THE
MULTIPARAMETER CASE', Journal of Sciences, Islamic Republic of Iran, 4(1), e31161.
CHICAGO
, "BIFURCATION OF PERIODIC SOLUTION
FROM AN EQUILIBRIUM POINT IN THE
MULTIPARAMETER CASE," Journal of Sciences, Islamic Republic of Iran, 4 1 (1993): e31161,
VANCOUVER
. BIFURCATION OF PERIODIC SOLUTION
FROM AN EQUILIBRIUM POINT IN THE
MULTIPARAMETER CASE. J. Sci. I. R. I.. 1993;4(1):e31161.