In particular, Kantorovich formulated fundamental results in the theory of vector lattices, which are called " K-spaces " in his honor.
2.
*PM : absolute value in a vector lattice, id = 9345 new !-- WP guess : absolute value in a vector lattice-- Status:
3.
*PM : absolute value in a vector lattice, id = 9345 new !-- WP guess : absolute value in a vector lattice-- Status:
4.
Unlike analog dark-field imaging it may also allow one to map the " Fourier-phase " of periodicities, and hence phase gradients, which provide quantitative information on vector lattice strain.