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Corollary 2.1 Every digital simplicial map is digitally continuous.
Rosenfeld [14] was the first to come up with a fixed point theorem of a digitally continuous self-map of a digital image ((X, k)) in ({mathbf{Z}}^{n}) with the familiar Euclidean and city block distances.
The present paper concerns a relation between digital contractibility and the existence of fixed points of digitally continuous maps.
The digital ( κ 0, κ 1 ) -homotopy relation [9] is equivalence among digitally continuous functions f : ( X, κ 0 ) ⟶ ( Y, κ 1 ).
Consequently, f is ( κ 1, κ 2 ) -continuous, i.e., digitally continuous.
A function which is defined in Definition 1.3 is referred to be digitally continuous.
Similar(54)
We also show the applicability of the adaptive algorithm for digitally controlled continuous-time plants.
Two integrator backstepping designs are presented for digitally controlled continuous-time plants in special form.
Continuous recordings were digitally band-pass filtered off-line in the interval [1]-[40] Hz.
Continuous data were digitally filtered using a Butterworth low-pass filter with a 40-Hz cutoff and 24-db attenuation at 50 Hz.
The image wire was pulled distal to proximal at a speed of 1 mm/s, and continuous images were stored digitally for subsequent analysis.
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