Computational representation of lattice operators Conference Paper uri icon

abstract

  • Computational mathematical morphology is extended to provide computational representations of increasing and nonincreasing windowed translation-invariant operators of the form : L N M, where L and M are complete lattices. Representations are grounded on the Riemann zeta function and provide lattice-valued extensions of the classical disjunctive- normal-form, reduced, and positive logical representations. Both direct and dual representations are given. Representations are morphological because they involve elemental forms of erosion, dilation, or the hit-or-miss transform.

name of conference

  • Nonlinear Image Processing VI

published proceedings

  • Proceedings of SPIE

author list (cited authors)

  • Sinha, D., & Dougherty, E. R.

citation count

  • 0

complete list of authors

  • Sinha, Divyendu||Dougherty, Edward R

editor list (cited editors)

  • Dougherty, E. R., Astola, J. T., Longbotham, H. G., Nasrabadi, N. M., & Katsaggelos, A. K.

publication date

  • March 1995