[1] S.T. Ali, J.P. Antoine and J.P. Gazeau, Continuous frames in Hilbert spaces, Annals. of Physics, 222 (1993), 1-37.
[2] E. Alizadeh and V. Sadri, On Continuous weaving G-frames in Hilbert spaces, Wavelets and Linear Algebra, 7(1) (2020),
23-36.
[3] F. Arabyani Neyshaburi and A. Arefijamal, Characterization and Construction of $K$-Fusion Frames and Their Duals in
Hilbert Spaces, Results in Math., 73(47) (2018), Doi:10.1007/s00025-018-0781-1.
[4] F. Arabyani Neyshaburi and A. Arefijamal, Some constructions of $K$-frames and their duals, Rocky Mt. J. Math., 47(6)
(2017), 1749-1764.
[5] P. Balazs, J.P. Antoine and A. Grybo´s, Weighted and controlled frames: mutual relationship and first numerical
properties, International Journal of Wavelets, Multiresolution and Information Processing, 8(1), (2010), 109-132.
[6] T. Bemrose, P.G. Casazza, K. Gr\"ochenic, M.C. Lammers and R.G. Lynch, Weaving frames, Operators and Matrices,
10(4) (2016), 1093-1116.
[7] P.G. Casazza and G. Kutyniok, Frames of Subspaces, Contemp. Math., 345 (2004), 87-114.
[8] O. Christensen, An Introduction to Frames and Riesz Bases, Birkh\"auser, 2016.
[9] R.J. Duffin and A.C. Schaeffer, A class of nonharmonic Fourier series, Trans. Amer. Math. Soc., 72(1) (1952), 341-366.
[10] M.H. Faroughi and R. Ahmadi, Some Properties of C-Frames of Subspaces, J. Nonlinear Sci. Appl., 1(3) (2008),
155-168.
[11] M.H. Faroughi and E. Osgooei, C-Frames and C-Bessel Mappings, Bull. Iranian Math. Soc., 38(1) (2012), 203-222.
[12] H.G. Feichtinger and T. Werther, Atomic Systems for Subspaces, Proceedings SampTA. Orlando, FL., (2001), 163-165.
[13] L. G\u avru\c ta, Frames for Operators, Appl. Comp. Harm. Annal., 32 (2012), 139-144.
[14] D. Hua and Y. Huang, Controlled $K$-g-frames in Hilbert spaces, Results. Math., 72 (2017), 1227-1238.
[15] Gh. Rahimlou, R. Ahmadi, M.A. Jafarizadeh and S. Nami, Some properties of Continuous $K$-frames in Hilbert
spaces, Sahand Comm. Math. Anal., 15(1) (2019), 169-187.
[16] Gh. Rahimlou, R. Ahmadi, M.A. Jafarizadeh and S. Nami, Continuous $k$-frames and their dual in Hilbert spaces,
Sahand Comm. Math. Anal., 17(3) (2020), 145-160.
[17] V. Sadri, Gh. Rahimlou and R. Ahmadi, Continuous weaving fusion frames in Hilbert spaces, Int. J. Wavelets Multi. Info.
Proc., 18(5) (2020), 1-17.
[18] V. Sadri, Gh. Rahimlou, R. Ahmadi and R. Zarghami Farfar, Construction of $K$-g-fusion frames and their dual in
Hilbert spaces, Bull. Transilvania Un. Bra\c sov, Series III, 13(62) (2020), 17-32.
[19] V. Sadri, R. Ahmadi, M.A. Jafarizadeh and S. Nami, Continuous $k$-fusion frames in Hilbert spaces, Sahand Comm.
Math. Anal., 17(1) (2020), 39-55.
[20] W. Sun, G-Frames and G-Riesz bases, J. Math. Anal. Appl., 326 (2006), 437-452.
[21] L.K. Vashisht and Deepshikha, On continuous weaving frames, Adv. Pure Appl. Math., 8(1) (2017), 15-31.
[22] L.K. Vashisht, S. Garg, Deepshikha and P.K. Das, On generalized weaving frames in Hilbert spaces, Rocky Mountain J.
Math., 48(2) (2018), 661-685.
[23] X. Xiao, Y. Zhu and L. G\u avru\c ta, Some Properties of $K$-Frames in Hilbert Spaces, Results. Math., 63 (2013),
1243-1255.