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Mualliflar

Obid Sh. Karshiboev

Ism variantlari: Obid Sh. Sh. Karshiboev

Soʻnggi maʼlum muassasa:
Oriental University
ORCID:
0000-0001-6204-4621
4
h-indeks
0
i10-indeksi
32
Iqtiboslar
11
Asarlar
Vaqt boʻyicha

Vaqt boʻyicha tahlil

Iqtibos sharhi

Yillar boʻyicha nashrlar (ustun) va iqtiboslar (chiziq)

  • Nashrlar
  • Iqtiboslar
0134505101520202220232024202520262022: Nashrlar 3, Iqtiboslar 02023: Nashrlar 2, Iqtiboslar 12024: Nashrlar 0, Iqtiboslar 132025: Nashrlar 3, Iqtiboslar 82026: Nashrlar 3, Iqtiboslar 10

Iqtibos tarixi

05101520202220232024202520262022: Iqtiboslar 02023: Iqtiboslar 12024: Iqtiboslar 132025: Iqtiboslar 82026: Iqtiboslar 10

Nashr tarixi

01345202220232024202520262022: Nashrlar 32023: Nashrlar 22024: Nashrlar 02025: Nashrlar 32026: Nashrlar 3

h-indeks evolyutsiyasi

Yillar boʻyicha jamlangan h-indeks

01345202220232024202520262022: h-indeks 02023: h-indeks 12024: h-indeks 22025: h-indeks 42026: h-indeks 4

Eng koʻp iqtibos qilingan asarlar

  1. Gibbs measures for the three-state SOS model with external field on a Cayley tree20229 iqtibos
  2. Phase transition for the SOS model under inhomogeneous external field on a Cayley tree20227 iqtibos
  3. The Boundary Condition Problems for the Three-State SOS Model on the Binary Tree20237 iqtibos
  4. Periodic Gibbs measures for the three-state SOS model on a Cayley tree with a translation-invariant external field20226 iqtibos
  5. The phase transition for the three-state SOS model with one-level competing interactions on the binary tree20252 iqtibos
  6. Symmetric and antisymmetric Ising models on closed Cayley trees: Exact solutions and phase transitions20251 iqtibos
  7. Fixed points and stability of an operator for the SOS model with competing interactions on the binary tree20260 iqtibos
  8. The phase transition for the three-state SOS model with one-level competing interactions on the binary tree20230 iqtibos
  9. Symmetric and Antisymmetric Ising Models on Closed Cayley Trees: Exact Solutions and Phase Transitions20250 iqtibos
  10. Fixed points of an operator associated with the Ising model on a closed Cayley tree20260 iqtibos

Hammualliflar

  1. M. M. Rahmatullaev7 ta umumiy asar2022–2026
  2. M. T. Makhammadaliev3 ta umumiy asar2025–2026
  3. Farhod M Sharipov1 ta umumiy asar2026
  4. Farrukh Mukhamedov1 ta umumiy asar2026