| Year | Rank | Type | Title / Venue / Authors |
|---|---|---|---|
| 2026 | J | jnl |
Appl. Soft Comput.
|
| 2025 | J | jnl |
Fuzzy Sets Syst.
|
| 2025 | J | jnl |
Fuzzy Sets Syst.
|
| 2025 | J | jnl |
Fuzzy Sets Syst.
|
| 2024 | J | jnl |
Fuzzy Sets Syst.
|
| 2023 | J | jnl |
Fuzzy Sets Syst.
|
| 2023 | J | jnl |
Inf. Fusion
|
| 2023 | B | conf |
MDAI
|
| 2023 | J | jnl |
Fuzzy Sets Syst.
|
| 2023 | J | jnl |
Int. J. Approx. Reason.
|
| 2023 | J | jnl |
Int. J. Approx. Reason.
|
| 2022 | J | jnl |
Inf. Sci.
|
| 2022 | J | jnl |
Fuzzy Sets Syst.
|
| 2022 | J | jnl |
Fuzzy Sets Syst.
|
| 2022 | J | jnl |
Fuzzy Sets Syst.
|
| 2021 | J | jnl |
Inf. Sci.
|
| 2021 | J | jnl |
Eur. J. Oper. Res.
|
| 2021 | J | jnl |
Inf. Sci.
|
| 2021 | J | jnl |
IEEE Trans. Fuzzy Syst.
|
| 2020 | J | jnl |
Fuzzy Sets Syst.
|
| 2020 | B | conf |
MDAI
|
| 2019 | B | conf |
MDAI
|
| 2019 | J | jnl |
Int. J. Approx. Reason.
|
| 2019 | J | jnl |
Inf. Sci.
|
| 2017 | J | jnl |
On conditions under which some generalized Sugeno integrals coincide: A solution to Dubois' problem.
Fuzzy Sets Syst.
|
| 2016 | J | jnl |
Soft Comput.
|
| 2016 | J | jnl |
Inf. Sci.
|
| 2016 | J | jnl |
Fuzzy Sets Syst.
|
| 2016 | J | jnl |
Kybernetika
|
| 2015 | J | jnl |
Appl. Math. Comput.
|
| 2015 | J | jnl |
Fuzzy Sets Syst.
|
| 2014 | J | jnl |
Fuzzy Sets Syst.
|
| 2014 | J | jnl |
Inf. Sci.
|