|
| S. no. | Introducer(s) (year) | Model based on trigonometric function |
|
| 1 | Raab and Green (1961) | Derived a cosine distribution [8] |
| 2 | Nadarajah and Kotz (2006) | Derived the beta trigonometric distribution [9] |
| 3 | Chakraborty et al. (2012) | Explored the sin-skew logistic distribution [10] |
| 4 | Souza (2015) | Suggested new trigonometric classes of probabilistic distributions [1] |
| 5 | Chesneau et al. (2019) | Explored the cosine sine (CS) distribution [11] |
| 6 | Souza et al. (2019) | Derived mathematical characteristics for cos-G class [12] |
| 7 | Mahmood et al. (2019) | Presented a new sine-G family of distributions [13] |
| 8 | Chesneau et al. (2020) | Proposed the cosine geometric distribution [14] |
| 9 | Chesneau et al. (2020) | Deduced sine Kumaraswamy-G family of distribution [15] |
| 10 | Al-Babtain et al. (2020) | Introduced sine Topp–Leone-G family [16] |
| 11 | Ali (2021) | Worked on sine power Lomax model [17] |
| 12 | Alkhairy et al. (2021) | Introduced the arctangent-X family of distributions [18] |
| 13 | Nagarjuna et al. (2021) | Worked on the accuracy of the sine power Lomax model [19] |
| 14 | Nagarjuna et al. (2021) | Presented Kumaraswamy generalized power Lomax distribution [20] |
| 15 | Ahmed et al. (2021) | Presented generalized power Akshaya distribution with applications [21] |
| 16 | Muse et al. (2021) | Introduced the Tan log-logistic distribution [22] |
| 17 | Almetwally (2021) | Presented odd Weibull inverse Topp–Leone distribution [23] |
| 18 | Hassan et al. (2021) | Presented Kumaraswamy inverted Topp–Leone distribution [24] |
| 19 | Almetwally et al. (2021) | Presented Marshall–Olkin alpha Power-X distribution [25–27] |
| 20 | Almongy et al. (2021) | Presented extended odd Weibull Rayleigh [28] |
| 21 | Al-Babtain et al. (2021) | Presented the flexible burr-XG family [29] |
|
