Dorel Miheţ

1.8k total citations · 1 hit paper
45 papers, 1.3k citations indexed

About

Dorel Miheţ is a scholar working on Geometry and Topology, Applied Mathematics and Management Science and Operations Research. According to data from OpenAlex, Dorel Miheţ has authored 45 papers receiving a total of 1.3k indexed citations (citations by other indexed papers that have themselves been cited), including 41 papers in Geometry and Topology, 14 papers in Applied Mathematics and 8 papers in Management Science and Operations Research. Recurrent topics in Dorel Miheţ's work include Fixed Point Theorems Analysis (40 papers), Functional Equations Stability Results (13 papers) and Fuzzy and Soft Set Theory (8 papers). Dorel Miheţ is often cited by papers focused on Fixed Point Theorems Analysis (40 papers), Functional Equations Stability Results (13 papers) and Fuzzy and Soft Set Theory (8 papers). Dorel Miheţ collaborates with scholars based in Romania, Iran and India. Dorel Miheţ's co-authors include Viorel Radu, Reza Saadati, S. M. Vaezpour, İshak Altun, Lj. B. Ćirić, Claudia Zaharia, Mohammad Imdad, M. Tanveer, Sanjay Kumar and Javid Ali and has published in prestigious journals such as Fuzzy Sets and Systems, Journal of Mathematical Analysis and Applications and Chaos Solitons & Fractals.

In The Last Decade

Dorel Miheţ

45 papers receiving 1.1k citations

Hit Papers

align trajectories

What are hit papers?

Hit papers significantly outperform the citation benchmark for their cohort. A paper qualifies if it has ≥500 total citations, achieves ≥1.5× the top-1% citation threshold for papers in the same subfield and year (this is the minimum needed to enter the top 1%, not the average within it), or reaches the top citation threshold in at least one of its specific research topics.

On the stability of the additive Cauchy functional equation in random normed spaces

2008 242 citations Dorel Miheţ, Viorel Radu Journal of Mathematical Analysis and Applications profile →

Peers — A (Enhanced Table)

Peers by citation overlap · career bar shows stage (early→late) cites · hero ref

Name	h						Papers	Cites
Dorel Miheţ Romania	18	1.0k	461	124	113	105	45	1.3k
Jian-Zhong Xiao China	13	343 0.3×	236 0.5×	112 0.9×	67 0.6×	15 0.1×	47	494
Stefan Czerwik Poland	9	1.3k 1.3×	866 1.9×	56 0.5×	292 2.6×	220 2.1×	28	2.0k
T. Bag India	7	472 0.5×	212 0.5×	287 2.3×	33 0.3×	27 0.3×	25	589
V. M. Sehgal United States	12	676 0.7×	132 0.3×	81 0.7×	38 0.3×	50 0.5×	24	743
Dariusz Wardowski Poland	12	1.3k 1.2×	181 0.4×	70 0.6×	16 0.1×	137 1.3×	24	1.3k
Laurenţiu Leuştean Romania	14	293 0.3×	99 0.2×	109 0.9×	76 0.7×	18 0.2×	26	585
Duran Türkoğlu Türkiye	17	895 0.9×	59 0.1×	113 0.9×	11 0.1×	98 0.9×	70	927
A. Amini-Harandi Iran	15	908 0.9×	173 0.4×	36 0.3×	13 0.1×	121 1.2×	59	978
Teck-Cheong Lim United States	11	569 0.6×	216 0.5×	13 0.1×	72 0.6×	25 0.2×	21	666
Petr Habala Czechia	2	175 0.2×	275 0.6×	15 0.1×	396 3.5×	7 0.1×	7	530

Countries citing papers authored by Dorel Miheţ

Since Specialization

Citations

This map shows the geographic impact of Dorel Miheţ's research. It shows the number of citations coming from papers published by authors working in each country. You can also color the map by specialization and compare the number of citations received by Dorel Miheţ with the expected number of citations based on a country's size and research output (numbers larger than one mean the country cites Dorel Miheţ more than expected).

Fields of papers citing papers by Dorel Miheţ

Since Specialization

Physical SciencesHealth SciencesLife SciencesSocial Sciences

This network shows the impact of papers produced by Dorel Miheţ. Nodes represent research fields, and links connect fields that are likely to share authors. Colored nodes show fields that tend to cite the papers produced by Dorel Miheţ. The network helps show where Dorel Miheţ may publish in the future.

Co-authorship network of co-authors of Dorel Miheţ

This figure shows the co-authorship network connecting the top 25 collaborators of Dorel Miheţ. A scholar is included among the top collaborators of Dorel Miheţ based on the total number of citations received by their joint publications. Widths of edges represent the number of papers authors have co-authored together. Node borders signify the number of papers an author published with Dorel Miheţ. Dorel Miheţ is excluded from the visualization to improve readability, since they are connected to all nodes in the network.

All Works

Sort: Min cites: Since: Top N: Style:

20 of 20 papers shown

1.

Amini-Harandi, A. & Dorel Miheţ. (2015). Quasi-contractive Mappings in Fuzzy Metric Spaces. Iranian journal of fuzzy systems. 12(4). 147–153. 6 indexed citations

2.

Miheţ, Dorel. (2014). A note on fuzzy contractive mappings in fuzzy metric spaces. Fuzzy Sets and Systems. 251. 83–91. 10 indexed citations

3.

Zaharia, Claudia & Dorel Miheţ. (2013). On the probabilistic stability of some functional equations. Carpathian Journal of Mathematics. 29(1). 125–132. 2 indexed citations

4.

Miheţ, Dorel. (2012). Some Remarks on a Common Fixed Point Theorem in Fuzzy Metric Spaces. Thai Journal of Mathematics. 8(1). 193–196. 1 indexed citations

5.

Miheţ, Dorel & Reza Saadati. (2011). On the stability of the additive Cauchy functional equation in random normed spaces. Applied Mathematics Letters. 24(12). 2005–2009. 19 indexed citations

6.

Miheţ, Dorel, Reza Saadati, & S. M. Vaezpour. (2011). The stability of an additive functional equation in menger probabilistic φ-normed spaces. Mathematica Slovaca. 61(5). 817–826. 26 indexed citations

7.

Miheţ, Dorel. (2010). FUZZY QUASI-METRIC VERSIONS OF A THEOREM OF GREGORI AND SAPENA. Iranian journal of fuzzy systems. 7(1). 59–64. 9 indexed citations

8.

Ćirić, Lj. B., Dorel Miheţ, & Reza Saadati. (2009). Monotone generalized contractions in partially ordered probabilistic metric spaces. Topology and its Applications. 156(17). 2838–2844. 43 indexed citations

9.

Miheţ, Dorel. (2009). A class of contractions in fuzzy metric spaces. Fuzzy Sets and Systems. 161(8). 1131–1137. 37 indexed citations

10.

Miheţ, Dorel & Viorel Radu. (2008). On the stability of the additive Cauchy functional equation in random normed spaces. Journal of Mathematical Analysis and Applications. 343(1). 567–572. 242 indexed citations breakdown →

11.

Miheţ, Dorel. (2008). The fixed point method for fuzzy stability of the Jensen functional equation. Fuzzy Sets and Systems. 160(11). 1663–1667. 56 indexed citations

12.

Miheţ, Dorel. (2008). A COUNTEREXAMPLE TO COMMON FIXED POINT THEOREM IN PROBABILISTIC QUASI-METRIC SPACE. The Journal of Nonlinear Sciences and Applications. 1(2). 121–122. 1 indexed citations

13.

Miheţ, Dorel. (2007). A note on a fixed point theorem in Menger probabilistic quasi-metric spaces. Chaos Solitons & Fractals. 40(5). 2349–2352. 3 indexed citations

14.

Miheţ, Dorel. (2007). On set-valued nonlinear equations in Menger probabilistic normed spaces. Fuzzy Sets and Systems. 158(16). 1823–1831. 5 indexed citations

15.

Miheţ, Dorel. (2006). Generalized Hicks contractions: An extension of a result of Žikić. Fuzzy Sets and Systems. 157(17). 2384–2393. 4 indexed citations

16.

Miheţ, Dorel & Viorel Radu. (2006). -equalities as fuzzy non-Archimedean metrics and -fuzzy equivalences of type. Fuzzy Sets and Systems. 157(20). 2751–2761. 4 indexed citations

17.

Miheţ, Dorel. (2005). Multivalued generalizations of probabilistic contractions. Journal of Mathematical Analysis and Applications. 304(2). 464–472. 20 indexed citations

18.

Miheţ, Dorel. (2005). A generalization of a contraction principle in probabilisticmetric spaces. Part II. International Journal of Mathematics and Mathematical Sciences. 2005(5). 729–736. 14 indexed citations

19.

Miheţ, Dorel. (2005). On the existence and the uniqueness of fixed points of Sehgal contractions. Fuzzy Sets and Systems. 156(1). 135–141. 27 indexed citations

20.

Miheţ, Dorel. (2004). FIXED POINT THEOREMS FOR MULTIVALUED CONTRACTIONS OF HICKS TYPE IN PROBABILISTIC METRIC SPACES. Scientiae mathematicae Japonicae. 60(3). 461–467. 1 indexed citations

Rankless uses publication and citation data sourced from OpenAlex, an open and comprehensive bibliographic database. While OpenAlex provides broad and valuable coverage of the global research landscape, it—like all bibliographic datasets—has inherent limitations. These include incomplete records, variations in author disambiguation, differences in journal indexing, and delays in data updates. As a result, some metrics and network relationships displayed in Rankless may not fully capture the entirety of a scholar's output or impact.

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