저자의 연구 키워드

저자의 연구 키워드

#$

#$k_0,k_1$)-covering

#$k_0,k_1$)-isomorphism

#$L_C$-property

#$L_S$-

#adjacency graph isomorphism

#adjacency graph product

#adjunction space

#ALF space

#Banach fixed point theorem

#Brouwer fixed point theorem

#Cartesian adjacency

#commutative) monoid

#compatible adjacency of a digital wedge

#C-property

#Digital

#digital $

#digital connected sum k-homotopy equivalence

#digital connectivity

#digital continuity

#digital covering

#digital covering space

#digital fundamental group

#digital homeomorphism

#digital homology

#digital homotopy invariant

#digital image

#digital isomorphism

#digital k-fundamental group

#digital k-graph

#digital k-surface

#digital lifting

#digital neighborhood

#digital product

#digital topology

#digital wedge

#digital wedge sum

#Discrete Deck's transformation group

#domain theory

#fixed point property

#generalized k-adjacency

#generalized universal covering space

#geometric realization

#homeomorphism

#homeomorphism)

#identification method

#k_{0},\

#k_{1})$-continuity

#k_0,k_1)$-covering

#k_0,k_1)$-isomorphism

#KA-digitization

#k-adjacency relations of ${\mathbf{Z}}^n$

#k-contractibility

#Khalimsky topology

#Khalismky continuity

#k-homotopic thinning

#k-homotopy equivalence

#k-type digital fundamental group

#LA-map

#Lefschetz fixed point theorem

#LMA-map

#Locally finite topological space

#MA-digitization

#MA-map

#Marcus-Wyse topology

#M-localized neighborhood

#network

#Nielsen fixed point theorem

#normal adjacency

#radius n local homeomorphism

#relative homology group

#relative k- homotopy

#Relative k-homotopy

#same k-homotopy type)

#S-compatible

#S-compatible adjacency

#semi- $T_{\frac{1}{2}}$-separation axiom

#semi-closed

#semi-open

#simple closed k-curve

#simple closed k-surface

#simply k-connected

#S-property

#strong k-deformation

#strong k-deformation retract

#topological graph

#Universal

#universal $

#universal covering property

#upper set

#weak k-deformation retract