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Members of Academic Board - Ahmad Yousefian Darani


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:: Ahmad Yousefian Darani | Back to CV page | [Print version] ::
Theses supervised

Ph.D. Students:

1- Hojjat Mostafanasab, On Prime and 2-absorbing submodules, January, 2016.
2- Mahdi Rahmatinia, Studies on Sharp and Dedekind Modules, August, 2016.
3- Shahram Motmaen, Generalizations of Dedekind and Pr¨fer rings, May, 2018.
4- Masoomeh Shabani, Annihilator Conditions in Rings and Modules, January, 2018.
5- Negin Karimi, Linear and Cyclic Codes Over Finite Rings and Their Applications to
Distributed Storage Systems, September, 2020.
6- Parisa Solhi, Linearity Condition and the Jacobian Ideal of Affine and Projective Curves,
September, 2022.
7- Sepideh Nikseresht, Image Steganography Based on Improved Generative Adversarial
Networks, September, (On going).
8- Farzad Fattahi, An Approach to Algebraic Coding Theory and its Applications to Steganography
and Cryptography, (On going).
9- Yasoob Shahvalizadeh, Highly secure key-efficient and fast schemes for applications in various steps of quantum key distribution systems, (On going).

M.Sc. Students:

1- F. Soheilnia, Idempotent and nilpotent submodules of multiplications modules (Defence date: October 2010).
2- A. Hashempour, On the spectrum of prime L-submodules (Defence date: October 2011).
3- M. Ebrahim-Ghoochi, Height of prime and weakly prime submodules (Defence date: March 2012).
4- S. Ebrahimian, The Zariski topology  on the spectrum of prime L-submodules (Defence date: ).
5- F. Farzalipour, The study of comultiplication modules over commutative rings as the dual of multiplication modules (Defence date: ).
6- S. Fathiyeh, Connections between fuzzy hypermodules and hypermodules (Defence date: ).
7- V. Soleymani Varniab, The study of fuzzy hyperrings and investigating relations betwen hyperrings and fuzzy hyperrings (Defence date: July 2013).
8- K. Zarei Behjani, The introducing of L-fuzzy hypermodules and study of L-fuzzy subhypermodules and L-fuzzy quotient hypermodules (Ongoing).
9- Y. Shahvalizadeh, The study of phi-Dedekind rings and phi-Krull rings as generalizations of Dedekind rings (Ongoing).

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