Krassimir atanassov biography definition

Krassimir atanassov biography definition4

Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов; 23 March , Burgas, Bulgaria) is a Bulgarian mathematician, Academician of the Bulgarian Academy of Sciences ().

Krassimir Todorov Atanassov (born March 23, 1954), Bulgarian ..., carousel

Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов; 23 March , Burgas, Bulgaria) is a Bulgarian mathematician, Corresponding member of the Bulgarian Academy of Sciences ().

Krassimir atanassov biography definition5

Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов) (23 March , Burgas, Bulgaria) is a Bulgarian mathematician. He is best known for launching the concepts of Generalized nets and Intuitionistic fuzzy sets, which are extensions of the concepts of Petri nets and Fuzzy sets, respectively.

  • Krassimir Todorov Atanassov (23 March 1954, Burgas, Bulgaria) is a.
  • Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов; 23 March 1954, Burgas, Bulgaria) is a Bulgarian mathematician, Academician of the Bulgarian Academy of Sciences (2021).
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  • Krassimir Todorov Atanassov (23 March 1954, Burgas, Bulgaria) is a Bulgarian mathematician. He is best known for launching the concepts of Generalized nets and Intuitionistic fuzzy sets, which are extensions of the concepts of Petri nets and Fuzzy sets, respectively.
  • Krassimir Todorov Atanassov is a Bulgarian mathematician, Academician of the Bulgarian Academy of Sciences (2021).
  • Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов; 23 March 1954, Burgas, Bulgaria) is a Bulgarian mathematician, Corresponding member of the Bulgarian Academy of Sciences (2012).

      Krassimir Atanassov - Wikiwand

    Krassimir Todorov Atanassov, Bulgarian Mathematician, educator. Member Union of Bulgarian Mathematicians (section subchairman), American Mathematics Society. Atanassov, Krassimir Todorov was born on Ma in Burgas, Bulgaria. Son of Todor Atanassov and Vassja Ivanova Atanassov.
  • krassimir atanassov biography definition
  • krassimir atanassov biography definition2 Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов) (23 March 1954, Burgas, Bulgaria) is a Bulgarian mathematician. He is best known for launching the concepts of Generalized nets and Intuitionistic fuzzy sets, which are extensions of the concepts of Petri nets and Fuzzy sets, respectively.
  • krassimir atanassov biography definition3 Krassimir Todorov Atanassov, Bulgarian Mathematician, educator. Member Union of Bulgarian Mathematicians (section subchairman), American Mathematics Society. Atanassov, Krassimir Todorov was born on Ma in Burgas, Bulgaria. Son of Todor Atanassov and Vassja Ivanova Atanassov.
  • Krassimir Todorov Atanassov (born March 23, 1954), Bulgarian ... Born on 23.03.1954 in Burgas, Bulgaria. In the area of Number Theory: generalized the Fibonacci Sequence, researches properties of arithmetic functions, formulates and solves extremal and combinatorial problems. Burgas Free University (2006-2017).
  • Krassimir atanassov biography definition3

      Born on in Burgas, Bulgaria. In the area of Number Theory: generalized the Fibonacci Sequence, researches properties of arithmetic functions, formulates and solves extremal and combinatorial problems. Burgas Free University ().

    Krassimir Atanassov | EPFL Graph Search

  • Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов; 23 March , Burgas, Bulgaria) is a Bulgarian mathematician, Academician of the Bulgarian Academy of Sciences ().

  • Krassimir Atanassov | EPFL Graph Search
  • Krassimir Atanassov : definition of Krassimir Atanassov and ...

    Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов; 23 March , Burgas, Bulgaria) is a Bulgarian mathematician, Corresponding member of the Bulgarian Academy of Sciences ().


    Krassimir Atanassov | EPFL Graph Search

    Krassimir Todorov Atanassov (Bulgarian: Красимир Тодоров Атанасов) (23 March , Burgas, Bulgaria) is a Bulgarian mathematician. He is best known for launching the concepts of Generalized nets and Intuitionistic fuzzy sets, which are extensions of the concepts of Petri nets and Fuzzy sets, respectively.