Analytical-numerical method for attractor localization of generalized
... periodic solution. In the first case it is possible to find x1 (t) numerically, starting a trajectory of system (4) with j = 1 from the initial point x0 (0). Starting from the point x0 (0), after transient process the computational procedure reaches to the periodic solution x1 (t) and computes it. I ...
... periodic solution. In the first case it is possible to find x1 (t) numerically, starting a trajectory of system (4) with j = 1 from the initial point x0 (0). Starting from the point x0 (0), after transient process the computational procedure reaches to the periodic solution x1 (t) and computes it. I ...
How linear algebra can be applied to genetics
... The breeding program in this example is an extreme case of “inbreeding”, which is mating between individuals with similar genotypes. A well-known example of inbreeding is mating between brothers and sisters. Such breeding schemes were used by the royal families of England, in hopes of keeping “the r ...
... The breeding program in this example is an extreme case of “inbreeding”, which is mating between individuals with similar genotypes. A well-known example of inbreeding is mating between brothers and sisters. Such breeding schemes were used by the royal families of England, in hopes of keeping “the r ...
Invariant differential operators 1. Derivatives of group actions: Lie
... Theorem. In any particular example, even less is usually required to make sense of this requirement. [4] As in previous situations where a group acts transitively on a set with additional structure, under modest ...
... Theorem. In any particular example, even less is usually required to make sense of this requirement. [4] As in previous situations where a group acts transitively on a set with additional structure, under modest ...
Rotation formalisms in three dimensions
... produces two terms: a scalar part from the inner product and a bivector part from the outer product. This bivector describes the plane perpendicular to what the cross product of the vectors would return. Bivectors in GA have some unusual properties compared to vectors. Under the geometric product, b ...
... produces two terms: a scalar part from the inner product and a bivector part from the outer product. This bivector describes the plane perpendicular to what the cross product of the vectors would return. Bivectors in GA have some unusual properties compared to vectors. Under the geometric product, b ...
THE KRONECKER PRODUCT OF SCHUR FUNCTIONS INDEXED
... On the other hand, if c < y < c + d, then we subdivide the problem in two parts. The number of position to the north of us is counted by σb+1,y−c+1 (x − a). The number of position to the south of us is counted by σb+1,c+d−y+1 (x−a). We define δ to be the number of points in N2 that we counted twice ...
... On the other hand, if c < y < c + d, then we subdivide the problem in two parts. The number of position to the north of us is counted by σb+1,y−c+1 (x − a). The number of position to the south of us is counted by σb+1,c+d−y+1 (x−a). We define δ to be the number of points in N2 that we counted twice ...