Let(M,T)be an involution on a closed manifold,and let F denote the fixed psint set of (M,T),we determine the bordism classes of those involutions with fixed point set F=RP(1)×HP(n),HP(n) denoting the n dimensional quaternionic projective space.

In this paper,the bordism classes of the involutions with F=RP1(2m)∪RP2(2m)∪RP(3) are determined(m is a odd number).

The bordism classes of the involutions with ∪mi=1CP_i(2n+1) are investigated.

In this paper, we give the cobordism classes of the involution (M 3+k ,T).

For a differentiable involution(M~r,T)on a closed manifold,if the fixed point set is P(1,n)×HP(1),where n is odd,then(M~r,T)bounds.

To show that for any differentiable involution on an 4n+2m+2K k-dimensional manifold(M,T)whose fixed point set F is Dold manifold P(2m,2n+1),with m evenly even,we have:if n≥m>0 then(M,T)bounds;if m>n≥0 and m minus n is even them(M,T)bounds.

Distributed resource scheduling based on multi-node negotiation for grid systems;

On the basis of building decision-making model supporting bilateral negotiations,this paper presented a decimal-coded hybrid genetic algorithm for bilateral negotiations.

A one to many negotiation protocol based on bilateral negotiation is proposed in this paper.

In this paper,we determinate the cobordism classes of (ML,T).

In this paper, we calculate total Stiefel-Whitney classes of any vector bundle over the lens spaces L 3(p), study the existness of the involution (M 7+k ,T), and give their cobordism classes.

Let(M,T) be a smooth closed manifold with a smooth involution T and F={xT(x)=x,x∈M} the fixed point set of T on M,the authors studied the closed mainfold(M,T) with involution T of F=RP5×RP2s,and determined the possible dimensions and equivariant cobordism classification of(M,T).