On synthesis of a network to have the impulse response described by an integer power of sinusoid over its semi-period

The paper describes a synthesis procedure to yield a network which has the impulse response described by an n-th power (n is an integer) of sinusoidal function over its semi-period. The real and imaginary parts of the Laplace transform of this pulse are expanded in infinite products. Then, using a finite number of terms in these products one can obtain a realizable transfer function. The method is also applicable to other pulse forms