Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用均衡问题弱有效解的化的结果，得到了这均衡问题弱有效解集的连通性结果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭圆曲体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的果，得到了这类向量均衡问题弱有效解集的连果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的，得到了这类向量均衡问题弱有效解集的连通性。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的结果，得到了这类向量均衡问题弱有效解集的连通性结果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量衡问题弱有效解的标量化的结果，得到了这类向量衡问题弱有效解集的连通性结果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用衡问题弱有效解的化的结果，得到了这类衡问题弱有效解集的连通性结果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的，得到了这类向量均衡问题弱有效解集的连通性。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍，首先讨两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的结果，这类向量均衡问题弱有效解集的连通性结果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根衍射理论，首先讨论了两平面波干涉场的空间分布与平行投影正弦栅的等价性。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用均衡问题弱有效解的化的结果，得到了这均衡问题弱有效解集的连通性结果。

Divisor scalar multiplication is the key operation in hyperelliptic curve cryptosystem.

除子标量乘是超椭圆曲线密码体制中的关键运算。

According to the theory of scalar diffraction, first, the equipollence of spatial distribution of the plane-wave interferential field and parallel projective sine grating is discussed.

摘要根据标量衍射理论，首先讨论了两平面波干涉场的空间分布与平正弦栅的。

By using the result of the scalarization of the weak efficient solutions set, a result of the connectedness of the weak efficient solution sets is obtained in topological vector space.

利用向量均衡问题弱有效解的标量化的结果，得到了这类向量均衡问题弱有效解集的连通结果。