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1055 papers · with theorems Page 4 of 36
Kavitha Sivasubramanian · 2025 link ↗
8 theorems close-to-convex
S. R. Swamy, B. A. Frasin, K.Venugopa, T. M. Seoudy · 2025 link ↗
10 theorems bi-univalent q-starlike
Milutin Obradović, Nikola Tuneski · 2025 arXiv ↗
16 claims 4 theorems strongly starlike cryptography
Mohsan Raza, Nikola Tuneski · 2025 arXiv ↗
3 theorems bounded turning
Katarzyna Tra̧bka-Wiȩcław · 2025 link ↗
4 theorems close-to-convex
Surya Giri · 2025 arXiv ↗
14 theorems Ma-Minda starlike Janowski starlike close-to-convex signal processing
Trailokya Panigrahi, Eureka Pattnayak · 2025 link ↗
17 theorems bi-univalent close-to-convex
Raju Biswas, Rajib Mandal · 2024 arXiv ↗
21 theorems close-to-convex harmonic univalent
S. Sivaprasad Kumar, Pooja Yadav · 2024 arXiv ↗
19 theorems Janowski starlike strongly starlike
Siraj Osman Omer, Muhammad Aamir, Muhammad Bilal, Khalil Ullah, Abbas Qadir · 2024 link ↗
19 theorems
Samuel L. Krushkal · 2024 arXiv ↗
4 theorems cryptography
Molla Basir Ahamed, Partha Pratim Roy · 2024 arXiv ↗
15 theorems close-to-convex harmonic univalent fluid dynamics
Molla Basir Ahamed, Sanju Mandal · 2024 arXiv ↗
6 claims 7 theorems Janowski starlike close-to-convex strongly starlike
Asha Sebastian, V. Ravichandran · 2024 link ↗
Q_ST(z) := zf'(z)/f(z) Q_CV(z) := 1 + zf''(z)/f'(z) Q_SD(z) := z^2 ((f''(z)/f'(z))' − (f''(z)/f'(z))^2/2) (Schwarzian derivative) starlike radius-problem Sebastian
Meghna Sharma, Sushil Kumar, Naveen Kumar Jain · 2024 arXiv ↗
15 theorems
Waleed Al-Rawashdeh · 2024 link ↗
7 theorems bi-univalent
Nur Hazwani Aqilah Abdul Wahid, Adawiyah Tumiran, Timilehin Gideon Shaba · 2024 link ↗
10 theorems close-to-convex
Liulan Li, Saminthan Ponnusamy · 2024 arXiv ↗
4 claims 9 theorems close-to-convex harmonic univalent
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