ScholarWorks@Dongguk University: Ahn, Sun shin

Detailed Information

Ahn, Sun shin (안선신)

College of Education (Department of Mathematics Education)

Research Area

Tel 02-2260-3410
Homepage

ResearcherID ORCiD Scopus Google Scholar ID ResearchGate

Keyword

BEalgebra:14||Balgebra:8||BFalgebra:4||filter:4||(normal) subalgebra:3||Exclusive set:3||Union soft ideal:3||(mighty) filter:3||BCKalgebra:3||Neutrosophic subalgebra:3||makgeolli ideal:2||makgeolli structure:2||Oset:2||MValgebra:2||MVmodule:2||(α:2||Right vanished subset:2||(q:2||GEfilter:2||Rough sets:2||Coupled Nstructure:2||∈set:2||groupoid:2||γInclusive set:2||γexclusive set:2||Pseudo atom:2||Sheffer stroke Hilbert algebra:2||Pseudo subalgebra:2||Pseudo ideal:2||Hoop:2||Energetic subset:2||pseudo atom:2||dalgebra:2||mpolar fuzzy normal (subalgebra):2||BIalgebra:2||qset:2||Bin(X):2||semiring:2||(positive implicative) neutrosophic quadruple ideal:1||(pre) level subset:1||(pretransitive) GEalgebra:1||(prime, primary) filter:1||(prominent) GEfilter:1||(prominent) fuzzy GEfilter:1||(qidealistic) soft BCIalgebra:1||(quasiprime, positive implicative, commutative, implicative) weak closure operation:1||(right:1||(simple)mpolar fuzzy set (subalgebra):1||(strong) enlarged ideal:1||(weak) fuzzy subalgebra property:1||(weak) interior ideals:1||(weakly) vanishing:1||(∈:1||(∈, ∈ V qk)fuzzy bifilter:1||(∈, ∈V q)fuzzy bifilter:1||0commutative:1||06F35:1||A(k)module:1||Anti fuzzy filter ideal:1||Anti permeable Fvalue:1||Anti permeable Svalue:1||Associative quotient:1||BCCalgebra:1||BCIalgebras:1||BCIsoft universe:1||BCK:1||BCKalgebras:1||BCKneighborhood system:1||BCKsoft universe:1||BCK/BC1algebra:1||BHalgebra:1||BPalgebra:1||Brouwerian semilattice:1||CIpseudovaluation:1||Commutative:1||Coupled (strong) BCCNideal:1||Coupled BCKNideal:1||Coupled Nsubalgebra:1||Coupled nideal:1||Coupled nstructure:1||Coupled nsubalgerba:1||Coupled positive implicative nideal:1||Divisible fuzzy filter:1||Dokdo BEfilter:1||Dokdo BEsubalgebra:1||Dokdo deductive system:1||Dokdo filter:1||Double framed soft set:1||Double framed soft subalgebra (filter):1||Doubleframed soft (normal) subalgebra:1||Engel Lie ring:1||Enlarged (mighty) filter:1||Entropy:1||Etset:1||Fenergetic subset:1||Falling ideal:1||Falling shadow:1||Falling subalgebra:1||Ffinite type,Tender,Naive:1||Filter:1||Free A(k)module:1||Fuzzy (normal) subalgebra:1||Fuzzy bifilter:1||Fuzzy bifilter with thresholds:1||Fuzzy congruence relation:1||Fuzzy enlarged (mighty) filter with degree (λ, κ):1||Fuzzy filter:1||Fuzzy ideal:1||Fuzzy subalgebra/ideal:1||GEalgebra:1||Groupoid:1||Hesitant fuzzy (normal) subalgebra:1||Hesitant fuzzy subalgebra(filter):1||Heyting algebra:1||Hyper BCKalgebra:1||Hyperfuzzy ideal:1||Hyperfuzzy subalgebra:1||IBEenergetic subset:1||Ipseudovaluation:1||Idealtype hyper value:1||Intsoft (normal) subalgebra:1||Intsoft ideal:1||Intsoft subalgebra:1||Intuni double framed soft subal gebra (filter):1||Interior BCK:1||Intersectional soft BCIalgebra:1||Intersectional soft BCIideal:1||Intersectional soft p/q/aideal:1||Lalgebra:1||Lower BCKsemilattice:1||Lukasiewicz fuzzy ideal:1||MBJneutrosophic filter:1||MBJneutrosophic set:1||MBJneutrosophic subalgebra:1||MVsemimodule:1||MVsemiring:1||Maximal ideal:1||Meet ideal:1||Nideals:1||Nsubalgebras:1||Neutrosophic (BCC)ideal:1||Neutrosophic (mighty) filter:1||Neutrosophic graph:1||Neutrosophic normal subalgebra:1||Neutrosophic quadruple BCK/BCInumber:1||Nilpotent ideal:1||Noetherian A(k)module:1||Normal subalgebra:1||Pderived algebra:1||PMValgebra:1||Point algebra:1||Positive implicative falling ideal:1||Positive implicative interior:1||Positive implicative interior ideals:1||Positive implicative weak interior:1||Primary 20N02:1||Prime ideal:1||Product of ideals:1||Pseudo BCHalgebra:1||Pseudo Qalgebra:1||Pseudometric induced by pseudovaluation:1||Pythagorean fuzzy graph:1||Qideal:1||Qtset:1||Radical of an A(k)module:1||Ranked Isystem:1||Ranked Ssystem:1||Ranked bigroupoid:1||Relative annihilator:1||Residuated lattice:1||Right stable subset:1||Right stable subsets:1||Rough filters:1||Rough fuzzy filters:1||Rough fuzzy ideals:1||Rough ideals:1||Senergetic subset:1||Sfuzzy subalgebra:1||Sproduct:1||Spseudovaluation:1||Smarandache BCKideal:1||Smarandache algebra:1||Smarandache dalgebra:1||Smarandache dideal:1||Smarandache disjoint:1||Smarandache subalgebra:1||Soft ideal:1||Soft qideal:1||Soft set:1||Soft sets:1||Strong fuzzy filter:1||Strong) filter:1||Subalgebra:1||Subalgebratype hyper value:1||Subtraction algebra:1||Tfuzzy subalgebra/normal:1||Tproduct:1||Unisoft (mighty) filter:1||Unisoft (nfold) implicative filter:1||Unisoft filter:1||Union soft algebra:1||Union soft bccideal:1||Union soft cBCIideal:1||Union soft pideal:1||Union soft qideal:1||Union soft subimplicative ideal:1||Wajesberg hoop:1||Weak Dokdo BEsubalgebra:1||Weak GEmorphism:1||Weak closure operation:1||Zeromeet element:1||a)pideal:1||abelian (left, right) precommutative:1||addition:1||almost phifuzzy subalgebra (semiideal):1||anticommutative:1||binary system (groupoid):1||category:1||classification:1||coassociative:1||commutative:1||commutative makgeolli ideal:1||commutative pseudo valuation:1||complex transformation:1||coupled Nideal:1||coupled Nideals:1||coupled Nsubalgebras:1||coupled Nsubalgerba:1||coupled NCideal:1||cubic filter:1||cubic intuitionistic fuzzy implicative filter:1||cubic intuitionistic fuzzy filter:1||cubic intuitionistic fuzzy subalgebra:1||cubic property:1||cubic subalgebra:1||d:1||d/BCKalgebra:1||deductive system:1||degree function:1||distributive lattice:1||eideal:1||edge pseudo dalgebra:1||enlarged filter:1||evaluate set:1||filter's radical:1||fuzzy (strong) ideal with degree.:1||fuzzy Aideal:1||fuzzy congruence:1||fuzzy enlarged (implicative) filter with degree:1||fuzzy filter:1||fuzzy hyperring:1||fuzzy pseudo d/BCKideal:1||gammainclusive set:1||goodness:1||hesitant (mighty) filter:1||hesitant fuzzy (implicative) filter:1||hesitant fuzzy biideal.:1||hesitant fuzzy filter:1||hesitant fuzzy ideal:1||hesitant fuzzy ideals:1||hesitant fuzzy left (right) ideal:1||hesitant fuzzy pideal:1||hesitant fuzzy quasiassociative ideal:1||hesitant fuzzy quasiideal:1||hesitant fuzzy subalgebras:1||hesitant level set:1||ideal of type 1 type 2 and type 3:1||implicative filter:1||implicative pseudo valuation:1||imploring interior GEfilter:1||intsoft (nfold) implicative filter:1||intsoft (normal) subalgebra:1||intsoft filter:1||interior GEfilter:1||intuitionistic fuzzy (implicative, positive implicative, fantastic) filter:1||inverse normal domination set (number):1||inverse normal mdomination number:1||iteration:1||kpolar (is an element of, is an element of)fuzzy pideal:1||kpolar (is an element of, is an element of)fuzzy qideal:1||kpolar fuzzy ideal:1||kpolar fuzzy subalgebra:1||kpolar intuitionistic fuzzy hyper BCKideal:1||kpolar intuitionistic fuzzy reflexive hyper BCKideal:1||kpolar intuitionistic fuzzy strong hyper BCKideal:1||kpolar intuitionistic fuzzy weak hyper BCKideal:1||kpolar intuitionistic fuzzysweak hyper BCKideal:1||left) idenfunction:1||left) inversal:1||leftoid:1||linear fuzzy real number:1||mpolar fuzzy (normal) subalgebra:1||mpolar intuitionistic fuzzy set (subalgebra):1||mpolar 퍼지 (normal) subalgebra:1||makgeolli algebra:1||maximal:1||meet ideal:1||meet operation:1||meet set:1||mighty (vague) filter:1||minimum (mutual) covering set:1||nfold (positive) implicative filter:1||nfold fantastic filter:1||nfold pseudohoop:1||normal:1||normal mdominating set:1||normal mdomination number:1||partial condition:1||perpendicular toalgebra:1||plus ideal:1||positive implicative pseudo valuation:1||post groupoid:1||preBalgebra:1||presemigroup:1||prime Aideal:1||product:1||prominent interior GEfilter:1||pseudo (complicated) $BH$algebra:1||pseudo (strong) ideal:1||pseudo d*algebra:1||pseudo subalgebra:1||pseudo valuation:1||q)maxfuzzy subalgebra:1||right pseudo semigroup:1||semigroup:1||special homomorphism:1||special irregular neurosophic graph:1||special isomorphism:1||stable degree:1||stable element:1||strongly regular relation:1||subtraction algebra:1||tqset:1||t∈∨qset:1||total condition:1||trivial fuzzy GEfilter:1||upper set.:1||vague (q:1||vague ideal:1||weak closure operation of finite type:1||∈ ∨q)maxfuzzy subalgebra:1||∈)maxfuzzy subalgebra:1||β)fuzzy ubalgebra:1||β)maxfuzzy subalgebra:1||γinclusive set:1||Łukasiewicz fuzzy BEalgebra:1||Łukasiewicz fuzzy BEfilter:1||$BE$algebra:1||대수:1||(2, 3)cutty set:1||(2, 3)fuzzy set:1||(Anti) permeable value:1||(BCC)ideal:1||(Boolean) filter:1||(Boolean) intsoft filter:1||(Closed) union soft BCIideal:1||(Divisible:1||(Idempotent) Weak GEendomorphism:1||(Implicative) filter:1||(Marginal) abelian quotient:1||(Nilpotent) Lie ring:1||(Positive) valuation:1||(Transitive, self distributive) BEalgebra:1||(almost) stable cubic set:1||(atomic) pseudo BEalgebra:1||(atomic) pseudo filter:1||(bipolarvalued fuzzy) deductive system:1||(closed) (2, 3)fuzzy subalgebra:1||(di)frame graph:1||(edge) dalgebra:1||(fuzzy) filter:1||(fuzzy) subalgebra:1||(implicative) filter:1||(inverse) cubic transformation:1||(is an element of,is an element of boolean OR q)fuzzy pseudo dsubalgebra:1||(medial) rarely ranked bigroupoid:1||(mu,phi)(extreme, special):1||(mutual) shortest distance:1||(neutrosophic) ideal:1||(neutrosophic) subalgebra:1||(normal) bipolarvalued fuzzy filter:1||(normal) ideal:1||(normal) kpolar (is an element of, is an element of)fuzzy aideal:1||(normal) mpolar (is an element of, is an element of)fuzzy ideal:1||(normal) mpolar (is an element of, is an element of)fuzzy pideal:1||(positive implicative) neutrosophic quadruple BCKalgebra:1||

RSS_1.0 RSS_2.0 ATOM_1.0

30, Pildong-ro 1-gil, Jung-gu, Seoul, 04620, Republic of Korea+82-2-2260-3114

Certain data included herein are derived from the © Web of Science of Clarivate Analytics. All rights reserved.
You may not copy or re-distribute this material in whole or in part without the prior written consent of Clarivate Analytics.

Detailed Information

Keyword

BROWSE