| 1 |
Firooz Pashaie
(2024)
ON H2-PROPER TIMELIKE HYPERSURFACES IN LORENTZ 4-SPACE FORMS
Communications of the Korean Mathematical Society: 3; 739—756
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| 2 |
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| 3 |
Firooz Pashaie
(2023)
Some L_k-biconservative Lorentzian hypersurfaces in Minkowski 5-space
Analele Stiintifice ale Universitatii Al I Cuza din Iasi - Matematica: f1 (1); 1—16
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| 4 |
Firooz Pashaie
(2023)
ON BICONSERVATIVE RIEMANNIAN HYPERSURFACES OF
LORENTZIAN 4-SPACE FORMS
journal of mahani mathematical research: 1; 335—348
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| 5 |
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| 6 |
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| 7 |
Firooz Pashaie
(2023)
On bi-conservative hypersurfaces in the Lorentz-Minkowski 4-space E_1^4
4
1
Sahand Communications in Mathematical Analysis: 3; 1—18
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| 8 |
, , Firooz Pashaie
(2023)
DIFFERENTIAL INVARIANTS OF COUPLED HIROTA-SATSUMA
KDV EQUATIONS
Kragujevac Journal of Mathematics: 5; 793—805
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| 9 |
Firooz Pashaie, , Asghar Rahimi, Leila Shahbaz
(2023)
On Biharmonic Hypersurfaces of Three Curvatures in Minkowski
5-Space
Journal of mathematical extension: 1; 1—26
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| 10 |
Firooz Pashaie, , Asghar Rahimi, Leila Shahbaz
(2023)
On extended biharmonic hypersurfaces with three curvatures
Proyecciones: No.1; 125—144
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| 11 |
Firooz Pashaie, , Asghar Rahimi, Leila Shahbaz
(2022)
ON TIMELIKE HYPERSURFACES OF THE MINKOWSKI
4-SPACE WITH 1-PROPER SECOND MEAN CURVATURE
VECTOR
journal of mahani mathematical research: 2; 217—233
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| 12 |
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| 13 |
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| 14 |
, Firooz Pashaie,
(2021)
On 1-index of unstable spacelike hypersurfaces in pseudo-Euclidean spheres
Sahand Communications in Mathematical Analysis: 18 (4); 97—111
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| 15 |
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| 16 |
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| 17 |
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| 18 |
علی شکری، عیاسلی شکری، محمد مهدی زاده خالسرایی، فیروز پاشایی
(1399)
یک روش جدید دوگامی متقارن ابرشکف P-پایدار از مرتبه جبری دوازدهم برای حل مسائل مقدار اولیه مرتبه دوم
پژوهش های نوین در ریاضی: Vol. 6, Issue 27; 127—140
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| 19 |
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| 20 |
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| 21 |
Firooz Pashaie
(2020)
On L_k-biharmonic Lorentzian hypersurfaces in Einstein spaces
Analele Stiintifice ale Universitatii Al I Cuza din Iasi - Matematica: 116=LXVI, f.1; 1—23
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| 22 |
محمد شهریاری، بهزاد نعمتی سرای، فیروز پاشایی
(1397)
حل عددی مسائل اشتورم-لیوویل با توابع کاردینال چبیشف
پژوهش های نوین در ریاضی: 16; 121—128
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| 23 |
Akram Mohammadpouri, Firooz Pashaie, ُSepideh Tajbakhsh
(2018)
L1-Biharmonic Hypersurfaces in Euclidean Spaces with Three Distinct Principal Curvatures
Iranian Journal of Mathematical Sciences and Informatics: Vol. 13, No. 2 (2018); 59—70
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| 24 |
Akram Mohammadpouri, Rahim Hosseinoghli, Firooz Pashaie
(2018)
Dupin cyclides are not of L_1-finite type
Bulletin of the Iranian Mathematical Society: Volume 44, Issue 3; 1581—1589
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| 25 |
Firooz Pashaie
(2017)
ON L1-BIHARMONIC SPACELIKE HYPERSURFACES IN
PSEUDO-EUCLIDEAN SPACE E
Analele Universit˘at¸ii Oradea Fasc. Mathematica: 14; 53—61
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| 26 |
Firooz Pashaie,
(2017)
L_k-BIHARMONIC SPACELIKE HYPERSURFACES IN
MINKOWSKI 4-SPACE E^4_1
Sahand Communications in Mathematical Analysis: 5; 21-30
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| 27 |
Firooz Pashaie
(2017)
On L1-biharmonic hypersurfaces with constant mean curvature in the Minkowski space
Functional Analysis, Approximations and Computations: 9 (1); 43—52
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| 28 |
Akram Mohammadpouri, Firooz Pashaie
(2016)
On some Lr-biharmonic Euclidean hypersurfaces
Journal of Mathematics and Applications: 39; 93—106
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| 29 |
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| 30 |
Ali Shokri Shokri, Mahdiyeh Heydari, , Asghar Rahimi, Firooz Pashaie
(2016)
A SANDWICH THEOREM ON THE -LIKE FUNCTIONS
INVOLVING IN ? LC(A;B) OPERATOR
Acta Universitatis Apulensis: Acta universitatis Apulensis; 65-77
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| 31 |
Firooz Pashaie,
(2016)
L_k biharmonic hypersurfaces of Lorentz-Minkowski spaces
Analele Universit˘at¸ii Oradea Fasc. Mathematica: 22 (1); 171 - 176
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| 32 |
Ali Shokri Shokri, Mahdiyeh Heydari, Abbas Ali Shokri, Asghar Rahimi, Firooz Pashaie
(2015)
A sandwich theorem on the $\phi$-like functions involving $I_n\star \mathcal{L}_c(a,b)$ operator
Acta Universitatis Apulensis: 43(3); 65-77
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| 33 |
, Firooz Pashaie
(2015)
L1-biharmonic hypersurfaces with three distinct principal curvatures in
Euclidean 5-space
Functional Analysis, Approximations and Computations: 7; 67 - 75
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| 34 |
, Firooz Pashaie,
(2013)
ON SOMEL1-FINITE TYPE EUCLIDEAN SURFACES
Acta Mathematica Vietnamica: 38; 303 - 316
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