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Nhóm nghiên cứu giải tích và ứng dụng

318 2026.0 Tran-Nam, H., & Che-Ngoc, H. (2026). A black-winged kite improved fuzzy clustering handling imbalanced uncertain data. PLOS ONE, 21(6), e0349753.
317 2026.0 Le, T. N., Hsu, T. J., Lee, S. M., & Li, C. S. (2026). Goodness-of-fit test for logistic regression for sensitive data collected via randomized response techniques: T. Le et al. Metrika, 1-43.
316 2026.0 Tuan, N. H., & Thach, T. N. (2026). Stability in the fractional order for space-time stochastic fractional reaction-diffusion equations with colored noise. Zeitschrift für angewandte Mathematik und Physik, 77(1), 6.
315 2026.0 Nguyen, T. N., Nguyen, T. P., & Tran, M. P. (2026). The α‐Fractional Gradient Estimates for Solutions to the Borderline Case of Double‐Phase Elliptic Problems. Mathematical Methods in the Applied Sciences.
314 2026.0 Tuan, N. H., & Thach, T. N. (2026). Rayleigh-Stokes Equations with Space-Time White Noise: Existence, Hölder Regularity, and Parameter-Continuity. Potential Analysis, 64(1), 34.
313 2026.0 Tran, M. P., & Nguyen, T. N. (2026). Global Marcinkiewicz estimates for p-Laplace equations in composite media: A new free-scaling approach via distribution functions. Applied Mathematics Letters, 175, 109857.
  2025.5  
312 2025.0 Che-Ngoc, H., Nguyen-Ngoc, T., & Nguyen-Trang, T. (2025). A novel window analysis and its application to evaluating high-frequency trading strategies. Computational Economics, 65(2), 795-818.
311 2025.0

Truong-Nhat Le, Shen-Ming Lee, Phuoc-Loc Tran and Chin-Shang Li (2025). Bayesian assessment of the relationship between a sensitive attribute collected via a generalized randomized response technique and a multivariate auxiliary variable. Statistics, 1-25

310 2025.0 Binh, H. D., Huy, N. D., Hoan, L. V. C., & Can, N. H. (2025). On continuity results for some differential equations with Caputo-Fabrizio derivative. Hacettepe Journal of Mathematics and Statistics, (Advanced Online Publication).
309 2025.0 Nguyen, T. N., & Tran, M. P. (2025). A large scaling property of level sets for degenerate p‐Laplacian equations with logarithmic BMO matrix weights. Mathematische Nachrichten, 298(10), 3287-3306
308 2025.0 VN Minh, NH Can (2025). Dependence of solutions on the order of the Caputo-Hadamard derivative and illustrative examples. Fractional Calculus and Applied Analysis, 1-28.
307 2025.0 Tran, MP; Nguyen, TN; (2025). Gradient integrability estimates for elliptic double-obstacle problems with degenerate matrix weights. Nonlinear Analysis, 259, 113833.
306 2025.0 Anh Tuan, N., Dai, H. V., & Thach, T. N. (2025). Mild solution of the time‐fractional Rayleigh‐Stokes equation with exponential nonlinearity. Mathematical Methods in the Applied Sciences, 48(16), 15015–15034.
305 2025.0 Nam, BD; Thach, TN; Tien, NV (2025). Inverse source problem for the poisson equation with final and integral conditions. Bull. Malays. Math. Sci. Soc., 48 (3).
304 2025.0 Binh, HD; Huy, ND; Thach, TN (2025). Continuity in the fractional order and convergence results for pseudo-parabolic equations with fractional derivative and exponential non-linearity. Evol. Equ. Control Theory, 14 (5).
303 2025.0 Tran, MP; Nguyen, TN; Nguyen, TH; Nguyen, TP; Nguyen, TK; Nguyen, CDN; Nguyen, TN (2025). A new approach to convergence analysis of iterative models with optimal error bounds. Rev. Real Acad. Cienc. Exactas Fis. Nat. Ser. A-Mat., 119 (2).
302 2025.0 Tran, MP; Nguyen, TN (2025). Gradient regularity for the solutions to p()-laplacian equations. J. Geom. Anal., 35 (3).
301 2025.0 Lee, SM; Le, TN; Tran, PL; Li, CS (2025). Logistic regression for data acquired via two-stage generalized randomized response technique. Commun. Stat.-Theory Methods, 2025 (early access).
300 2025.0 Tran, MP; Nguyen, TN (2025). Existence of weak solutions to borderline double-phase problems with logarithmic convection terms. J. Math. Anal. Appl., 546 (1).
299 2025.0 Tran, PL; Lee, SM; Le, TN; Li, CS (2025). Large-sample properties of multiple imputation estimators for parameters of logistic regression with covariates missing at random separately or simultaneously. Ann. Inst. Stat. Math., 77 (2).
  2024.5  
292 2024.0 Can, NH; Duc, LM; Luc, NH; Nguyen, AT (2024). On the initial value problem for parabolic equations with memory terms of fractional type. Filomat, 38 (22).
292 2024.0 Nguyen, AT; Tuan, NH; Dai, LX; Can, NH (2024). On an inverse problem for a tempered fractional diffusion equation. Filomat, 38 (19).
296 2024.0 Nguyen, QS; Dao, TP; Dang, MP; Che, NH (2024). A hybrid machine learning approach for designing a new xy compliant mechanism to maximize fatigue life. Sadhana-Acad. Proc. Eng. Sci., 49 (4).
293 2024.0 Tran, MP; Nguyen, TN; Tran, QV; Huynh, PN (2024). Weighted distribution approach for a class of nonlinear elliptic equations associated to Schrödinger-type operators. Mon.heft. Math., 205 (2).
294 2024.0 Luc, NH; Jafari, H; Kumam, P; Tuan, NH (2024). On an initial value problem for time fractional pseudo-parabolic equation with Caputo derivative. Math. Meth. Appl. Sci., 47 (13).
293 2024.0 Tran-Nam, H; Nguyen-Trang, T; Che-Ngoc, H (2024). A new possibilistic-based clustering method for probability density functions and its application to detecting abnormal elements. Sci Rep, 14 (1).
292 2024.0 Thach, TN; Duc, LM; Phuong, AD (2024). On the existence and continuity results for viscoelastic problem parabolic equations. Evol. Equ. Control Theory, 13 (4).
291 2024.0 Tran, MP; Tran, TQ; Nguyen, TN (2024). Global bound on the gradient of solutions to p-laplace type equations with mixed data. Acta Math. Sci., 44 (1394-1414).
290 2024.0 Triet, NA; Nam, DHQ; Can, NH; Long, LD (2024). New regularization and error estimate on terminal value problem for elliptic equations. Discret. Contin. Dyn. Syst.-Ser. S, 17 (3).
289 2024.0 Luc, NH; Van Dai, H; Thach, TN (2024). On nonlocal terminal value problem for tempered fractional diffusion equation. Filomat, 38 (33).
288 2024.0 Truong, T; Schneider, B; Nguyen, L (2024). Diamond alpha differentiability of interval-valued functions and its applicability to interval differential equations on time scales. Iran. J. Fuzzy. Syst., 21 (1).
287 2024.0 Can, NH; Tri, VV; Minh, VN; Tuan, NH (2024). Well-posedness and regularization for Caputo fractional elliptic equation with nonlocal condition. Evol. Equ. Control Theory, 13 (2).
286 2024.0 Binh, HD; Huy, ND; Nguyen, AT; Can, NH (2024). On nonlinear sobolev equation with the Caputo fractional operator and exponential nonlinearity. Math. Meth. Appl. Sci., 47 (3).
285 2024.0 Tran, MP; Nguyen, TN; Nguyen, HN (2024). Regularity for the steady Stokes-type flow of incompressible newtonian fluids in some generalized function settings. Nonlinear Anal.-Real World Appl., 77 (1).
284 2024.0 Tran, MP; Nguyen, TN; Pham, LTN (2024). Gradient bounds for non-uniformly quasilinear elliptic two-sided obstacle problems with variable exponents. J. Math. Anal. Appl., 531 (1).
  2023.5  
283 2023.0 Wang, RH; Van Dai, H; Tuan, NA; Can, NH (2023). Well-posedness and regularization for nonlocal diffusion equation with Riemann-Liouville derivative. Fractals-Complex Geom. Patterns Scaling Nat. Soc., 31 (10).
282 2023.0 Tran, MP; Nguyen, TN; Huynh, PN (2023). Calderon-zygmund type estimates for singular quasilinear elliptic obstacle problems with measure data. Studia Math., 271 (3).
281 2023.0 Bohner, M; Nguyen, L; Schneider, B; Truong, T (2023). Inequalities for interval-valued riemann diamond-alpha integrals. J. Inequal. Appl., 2023 (1).
280 2023.0 Tuan, NH; Caraballo, T; Thach, TN (2023). Continuity with respect to the hurst parameter of solutions to stochastic evolution equations driven by h-valued fractional Brownian motion. Appl. Math. Lett., 144 (1).
279 2023.0 Tuan, NH; Nguyen, V; O'Regan, D; Can, NH; Nguyen, V (2023). New results on continuity by order of derivative for conformable parabolic equations. Fractals-Complex Geom. Patterns Scaling Nat. Soc., 31 (4).
278 2023.0 Tuan, NH; Caraballo, T; Thach, TN (2023). New results for stochastic fractional pseudo-parabolic equations with delays driven by fractional Brownian motion. Stoch. Process. Their Appl., 161 (1).
277 2023.0 Nguyen, L; Holcapek, M (2023). Towards higher-degree fuzzy projection. Int. J. Fuzzy Syst., 25 (6).
276 2023.0 Binh, HD; Van Tien, N; Minh, VN; Can, NH (2023). Terminal value problem for nonlinear parabolic and pseudo-parabolic systems. Discret. Contin. Dyn. Syst.-Ser. S, 16 (10).
275 2023.0 Nguyen, TN; Tran, MP; Tran, NTN (2023). Regularity estimates for stationary Stokes problem in some generalized function spaces. Z. Angew. Math. Phys., 74 (1).
274 2023.0 Tuan, NH; Nguyen, AT; Can, NH (2023). Existence and continuity results for Kirchhoff parabolic equation with Caputo-Fabrizio operator. Chaos Solitons Fractals, 167 (1).
273 2023.0 Tuan, NH; ORegan, D; Can, NH; Vinh, MQ (2023). Existence and well-posed results for nonclassical diffusion systems with nonlocal diffusion. Filomat, 37 (24).
272 2023.0 Tuan, NH; Caraballo, T; Thach, TN (2023). Stochastic fractional diffusion equations containing finite and infinite delays with multiplicative noise. Asymptotic Anal., 133 (45659).
271 2023.0 Binh, HD; Can, NH; Tien, NY (2023). Global existence for nonlinear diffusion with the conformable operator using Banach fixed point theorem. Filomat, 37 (21).
270 2023.0 Linh, NLN; Diep, QB (2023). Swarm and evolutionary algorithms in image compression by f-transform. IEEE Access, 11 (1).
269 2023.0 Tuan, NH; Hai, NM; Thach, TN; Can, NH (2023). On stochastic elliptic equations driven by wiener process with non-local condition. Discret. Contin. Dyn. Syst.-Ser. S, 16 (10).
268 2023.0 Tran, MP; Nguyen, TN; Pham, LTN; Dang, TTT (2023). Weighted Lorentz estimates for non-uniformly elliptic problems with variable exponents. Manuscr. Math., 172 (45720).
267 2023.0 Wang, RH; Can, NH; Nguyen, AT; Tuan, NH (2023). Local and global existence of solutions to a time-fractional wave equation with an exponential growth. Commun. Nonlinear Sci. Numer. Simul., 118 (1).
266 2023.0 Tran, MP; Nguyen, TN (2023). Gradient estimates via Riesz potentials and fractional maximal operators for quasilinear elliptic equations with applications. Nonlinear Anal.-Real World Appl., 69 (1).
265 2023.0 Tuan, NH; Phuong, ND; Thach, TN (2023). New well-posedness results for stochastic delay Rayleigh-Stokes equations. Discrete Contin. Dyn. Syst.-Ser. B, 28 (1).
264 2023.0 Can, NH; Kumar, D; Viet, TV; Nguyen, AT (2023). On time fractional pseudo-parabolic equations with nonlocal integral conditions. Math. Meth. Appl. Sci., 46 (7).
263 2023.0 Thach, TN; Can, NH; Tri, VV (2023). Identifying the initial state for a parabolic diffusion from their time averages with fractional derivative. Math. Meth. Appl. Sci., 46 (7).
262 2023.0 Tuan, NH; Tri, VV; Singh, J; Thach, TN (2023). On a fractional Rayleigh-Stokes equation driven by fractional brownian motion. Math. Meth. Appl. Sci., 46 (7).
  2022.5  
261 2022.0 Dao, AN; Lam, N; Lu, GZ (2022). Gagliardo-nirenberg type inequalities on Lorentz, marcinkiewicz and weak-l∞ spaces. Proc. Amer. Math. Soc., 150 (7).
260 2022.0 Tran, MP; Nguyen, TN (2022). Weighted distribution approach to gradient estimates for quasilinear elliptic double-obstacle problems in Orlicz spaces. J. Math. Anal. Appl., 509 (1).
259 2022.0 Long, LD; Binh, HD; Kumar, D; Luc, NH; Can, NH (2022). Stability of fractional order of time nonlinear fractional diffusion equation with Riemann-Liouville derivative. Math. Meth. Appl. Sci., 45 (10).
258 2022.0 Nam, DHQ; Singh, J; Can, NH (2022). The local well-posed results of Kirchhoff parabolic equation with nonlocal condition. J. Interdiscip. Math., 25 (1).
257 2022.0 Tuan, NH; Hai, NM; Thach, TN (2022). On fractional reaction-diffusion equations involving unbounded delay. J. Nonlinear Convex Anal., 23 (8).
256 2022.0 Thach, TN; Kumar, D; Luc, NH; Tuan, NH (2022). Existence and regularity results for stochastic fractional pseudo-parabolic equations driven by white noise. Discret. Contin. Dyn. Syst.-Ser. S, 15 (2).
255 2022.0 Tran, MP; Nguyen, TN (2022). A global fractional caccioppoli-type estimate for solutions to nonlinear elliptic problems with measure data. Studia Math., 263 (3).
254 2022.0 Tran, MP; Nguyen, TN (2022). Global gradient estimates for very singular quasilinear elliptic equations with non-divergence data. Nonlinear Anal.-Theory Methods Appl., 214 (1).
253 2022.0 Tran, MP; Nguyen, TN; Huynh, PT; Ly, NB; Nguyen, MD; Ho, QA (2022). Convergence results for non-overlap schwarz waveform relaxation algorithm with changing transmission conditions. Acta Math. Sci., 42 (1).
252 2022.0 Au, VV; Baleanu, D; Zhou, Y; Can, NH (2022). On a problem for the nonlinear diffusion equation with conformable time derivative. Appl. Anal., 101 (17).
251 2022.0 Long, LD; Luc, NH; Tatar, S; Baleanu, D; Can, NH (2022). An inverse source problem for pseudo-parabolic equation with Caputo derivative. J. Appl. Math. Comput., 68 (2).
250 2022.0 Thach, TN; Tuan, NH (2022). Stochastic pseudo-parabolic equations with fractional derivative and fractional brownian motion. Stoch. Anal. Appl., 40 (2).
249 2022.0 Anh, PK; Thong, DV; Vinh, NT (2022). Improved inertial extragradient methods for solving pseudo-monotone variational inequalities. Optimization, 71 (3).
248 2022.0 Nam, DHQ; Long, LD; O'Regan, D; Ngoc, TB; Tuan, NH (2022). Identification of the right-hand side in a bi-parabolic equation with final data. Appl. Anal., 101 (4).
247 2022.0 Hieu, DV; Cholamjiak, P (2022). Modified extragradient method with bregman distance for variational inequalities. Appl. Anal., 101 (2).
246 2022.0 Ngoc, TB; Thach, TN; O'Regan, D; Tuan, NH (2022). On inverse initial value problems for the stochastic strongly damped wave equation. Appl. Anal., 101 (2).
  2021.5  
245 2021.0 Luc, NH; Long, LD; Hang, LD; Baleanu, D; Can, NH (2021). Identifying the initial condition for space-fractional sobolev equation. J. Appl. Anal. Comput., 11 (5).
244 2021.0 Tran, MP; Nguyen, TN (2021). Pointwise gradient bounds for a class of very singular quasilinear elliptic equations. Discret. Contin. Dyn. Syst., 41 (9).
243 2021.0 Nguyen, AT; Hammouch, Z; Karapinar, E; Tuan, NH (2021). On a nonlocal problem for a Caputo time-fractional pseudoparabolic equation. Math. Meth. Appl. Sci., 44 (18).
242 2021.0 Jafari, H; Jassim, HK; Baleanu, D; Chu, YM (2021). On the approximate solutions for a system of coupled korteweg-de vries equations with local fractional derivative. Fractals-Complex Geom. Patterns Scaling Nat. Soc., 29 (5).
241 2021.0 Nguyen, TN; Tran, MP; Doan, CK; Vo, VN (2021). A gradient estimate related fractional maximal operators for a p-laplace problem in morrey spaces. Taiwan. J. Math., 25 (4).
240 2021.0 Caraballo, T; Ngoc, TB; Thach, TN; Tuan, NH (2021). On initial value and terminal value problems for subdiffusive stochastic Rayleigh-Stokes equation. Discrete Contin. Dyn. Syst.-Ser. B, 26 (8).
239 2021.0 Thach, TN; Kumar, D; Luc, NH; Phuong, ND (2021). On a semilinear fractional reaction-diffusion equation with nonlocal conditions. Alex. Eng. J., 60 (6).
238 2021.0 Ngoc, TB; Tri, VV; Hammouch, Z; Can, NH (2021). Stability of a class of problems for time-space fractional pseudo-parabolic equation with datum measured at terminal time. Appl. Numer. Math., 167 (1).
237 2021.0 Tran, MP; Nguyen, TN (2021). Global lorentz estimates for nonuniformly nonlinear elliptic equations via fractional maximal operators. J. Math. Anal. Appl., 501 (1).
236 2021.0 Raja, MM; Vijayakumar, V; Huynh, L; Udhayakumar, R; Nisar, KS (2021). Results on the approximate controllability of fractional hemivariational inequalities of order 1<2. Adv. Differ. Equ., 2021 (1).
235 2021.0 Tran, TKV (2021). A sharp version of phragmen-lindelof type theorem for the stationary schrodinger equation. Results Math., 76 (2).
234 2021.0 Tran, MP; Nguyen, TN; Nguyen, GB (2021). Lorentz gradient estimates for a class of elliptic p-laplacian equations with a schrodinger term. J. Math. Anal. Appl., 496 (1).
233 2021.0 Tuan, NH; Tuan, NA; O'Regan, D; Tri, VV (2021). On the initial value problem for fractional volterra integrodifferential equations with a Caputo-Fabrizio derivative. Math. Model. Nat. Phenom., 16 (1).
232 2021.0 Huynh, LN; Zhou, Y; O'Regan, D; Tuan, NH (2021). Fractional Landweber method for an initial inverse problem for time-fractional wave equations. Appl. Anal., 100 (4).
231 2021.0 Au, VV; Kirane, M; Tuan, NH (2021). On a terminal value problem for a system of parabolic equations with nonlinear-nonlocal diffusion terms. Discrete Contin. Dyn. Syst.-Ser. B, 26 (3).
230 2021.0 Luc, NH; Jafari, H; Kumam, P; Tuan, NH (2021). On an initial value problem for time fractional pseudo-parabolic equation with Caputo derivarive. Math. Meth. Appl. Sci., 47 (13).
229 2021.0 Huynh, LN; Luc, NH; Baleanu, D; Long, LD (2021). Recovering the space source term for the fractional-diffusion equation with Caputo-Fabrizio derivative. J. Inequal. Appl., 2021 (1).
228 2021.0 Karapinar, E; Binh, HD; Luc, NH; Can, NH (2021). On continuity of the fractional derivative of the time-fractional semilinear pseudo-parabolic systems. Adv. Differ. Equ., 2021 (1).
227 2021.0 Nguyen, TN; Tran, MP (2021). Lorentz estimates for quasilinear elliptic double obstacle problems involving a schrodinger term. Math. Meth. Appl. Sci., 44 (7).
226 2021.0 Can, NH; Long, LD; Binh, HD; Luc, NH (2021). Biharmonic heat equation with gradient non-linearity on lp space. Therm. Sci., 25 (1).
225 2021.0 Nguyen, TN; Tran, MP (2021). Level-set inequalities on fractional maximal distribution functions and applications to regularity theory. J. Funct. Anal., 280 (1).
224 2021.0 Nguyen, HT; Nguyen, HC; Wang, RH; Zhou, Y (2021). Initial value problem for fractional volterra integro-differential equations with Caputo derivative. Discrete Contin. Dyn. Syst.-Ser. B, 26 (12).
223 2021.0 Triet, NA; Binh, TT; Phuong, ND; Baleanu, D; Can, NH (2021). Recovering the initial value for a system of nonlocal diffusion equations with random noise on the measurements. Math. Meth. Appl. Sci., 44 (6).
222 2021.0 Dey, LK; Garai, H; Nashine, HK; Nguyen, CH (2021). Multivalued generalized graphicθ-contraction on directed graphs and application to mixed volterra-fredholm integral inclusion equations. Quaest. Math., 44 (12).
221 2021.0 Hieu, DV; Cho, YJ; Xiao, YB; Kumam, P (2021). Modified extragradient method for pseudomonotone variational inequalities in infinite dimensional Hilbert spaces. Vietnam J. Math., 49 (4).
220 2021.0 Reich, S; Thong, DV; Dong, QL; Li, XH; Dung, VT (2021). New algorithms and convergence theorems for solving variational inequalities with non-lipschitz mappings. Numer. Algorithms, 87 (2).
219 2021.0 Hieu, DV; Anh, PK; Muu, LD (2021). Strong convergence of subgradient extragradient method with regularization for solving variational inequalities. Optim. Eng., 22 (4).
218 2021.0 Thong, DV; Shehu, Y; Iyiola, OS; Thang, HV (2021). New hybrid projection methods for variational inequalities involving pseudomonotone mappings. Optim. Eng., 22 (1).
217 2021.0 Huy, TN; Hoan, LVC; Zhou, Y; Thach, TN (2021). Regularized solution of a cauchy problem for stochastic elliptic equation. Math. Meth. Appl. Sci., 44 (15).
216 2021.0 Thong, DV; Li, XH; Dong, QL; Cho, YJ; Rassias, TM (2021). An inertial popov's method for solving pseudomonotone variational inequalities. Optim. Lett., 15 (2).
215 2021.0 Anh, PK; Thong, DV; Dung, VT (2021). A strongly convergent mann-type inertial algorithm for solving split variational inclusion problems. Optim. Eng., 22 (1).
214 2021.0 Hieu, DV; Moudafi, A (2021). Regularization projection method for solving bilevel variational inequality problem. Optim. Lett., 15 (1).
213 2021.0 Hieu, DV; Anh, PK; Muu, LD (2021). Modified forward-backward splitting method for variational inclusions. 4OR-Q. J. Oper. Res., 19 (1).
212 2021.0 Thong, DV; Dung, VT; Cho, YJ (2021). A new strong convergence for solving split variational inclusion problems. Numer. Algorithms, 86 (2).
211 2021.0 Tuan, NH; Thach, TN; Vu, HLC; Can, NH (2021). On a final value problem for a biparabolic equation with statistical discrete data. Appl. Anal., 100 (16).
210 2021.0 Bao, NT; Hoang, LN; Van, AV; Nguyen, HT; Zhou, Y (2021). Existence and regularity of inverse problem for the nonlinear fractional Rayleigh-Stokes equations. Math. Meth. Appl. Sci., 44 (3).
209 2021.0 Tuan, NH; Thach, TN; Can, NH; O'Regan, D (2021). Regularization of a multidimensional diffusion equation with conformable time derivative and discrete data. Math. Meth. Appl. Sci., 44 (4).
208 2021.0 Tuana, NH; Huynh, LN; Zhou, Y (2021). Regularization of a backward problem for 2-d time-fractional diffusion equations with discrete random noise. Appl. Anal., 100 (2).
  2020.5  
207 2020.0 Tuan, NH; Au, VV; Xu, RZ; Wang, RH (2020). On the initial and terminal value problem for a class of semilinear strongly material damped plate equations. J. Math. Anal. Appl., 492 (2).
206 2020.0 Jafari, H; Sun, HG; Azadi, M (2020). Lie symmetry reductions and conservation laws for fractional order coupled kdv system. Adv. Differ. Equ., 2020 (1).
205 2020.0 Nashine, HK; Ibrahim, RW; Agarwal, RP; Can, NH (2020). Existence of local fractional integral equation via a measure of non-compactness with monotone property on Banach spaces. Adv. Differ. Equ., 2020 (1).
204 2020.0 Nashine, HK; Ibrahim, RW; Can, NH (2020). Solution of a fractal energy integral operator without body force using measure of noncompactness. Alex. Eng. J., 59 (6).
203 2020.0 Phuong, ND; Hoan, LVC; Karapinar, E; Singh, J; Binh, HD; Can, NH (2020). Fractional order continuity of a time semi-linear fractional diffusion-wave system. Alex. Eng. J., 59 (6).
202 2020.0 Luc, NH; Kumar, D; Hang, LTD; Can, NH (2020). On a final value problem for a nonhomogeneous fractional pseudo-parabolic equation. Alex. Eng. J., 59 (6).
201 2020.0 Nguyen, TN; Tran, MP (2020). Lorentz improving estimates for the p-laplace equations with mixed data. Nonlinear Anal.-Theory Methods Appl., 200 ().
200 2020.0 Nam, DHQ; Baleanu, D; Luc, NH; Can, NH (2020). On a Kirchhoff diffusion equation with integral condition. Adv. Differ. Equ., 2020 (1).
199 2020.0 Hieu, DV; Muu, L; Quy, PK; Duong, HN (2020). New extragradient methods for solving equilibrium problems in Banach spaces. Banach J. Math. Anal., 15 (1).
198 2020.0 Karapinar, E; Kumar, D; Sakthivel, R; Luc, NH; Can, NH (2020). Identifying the space source term problem for time-space-fractional diffusion equation. Adv. Differ. Equ., 2020 (1).
197 2020.0 Can, NH; Jafari, H; Ncube, MN (2020). Fractional calculus in data fitting. Alex. Eng. J., 59 (5).
196 2020.0 Tuan, NH; Ngoc, TB; Baleanu, D; O'Regan, D (2020). On well-posedness of the sub-diffusion equation with conformable derivative model. Commun. Nonlinear Sci. Numer. Simul., 89 ().
195 2020.0 Hieu, DV; Gibali, A (2020). Strong convergence of inertial algorithms for solving equilibrium problems. Optim. Lett., 14 (7).
194 2020.0 Hieu, DV; Strodiot, JJ; Muu, LD (2020). Strongly convergent algorithms by using new adaptive regularization parameter for equilibrium problems. J. Comput. Appl. Math., 376 ().
193 2020.0 Tuan, NH; Baleanu, D; Thach, TN; O'Regan, D; Can, NH (2020). Final value problem for nonlinear time fractional reaction-diffusion equation with discrete data. J. Comput. Appl. Math., 376 ().
192 2020.0 Luc, NH; Huynh, LN; O'Regan, D; Can, NH (2020). Regularization of the fractional Rayleigh-Stokes equation using a fractional Landweber method. Adv. Differ. Equ., 2020 (1).
191 2020.0 Phan, TV (2020). Blow-up profile of the focusing gross-pitaevskii minimizer under self-gravitating effect. Acta Math. Vietnam, 45 (3).
190 2020.0 Hieu, DV (2020). Projection methods for solving split equilibrium problems. J. Ind. Manag. Optim., 16 (5).
189 2020.0 Tuan, NH; Zhou, Y (2020). Well-posedness of an initial value problem for fractional diffusion equation with Caputo-Fabrizio derivative. J. Comput. Appl. Math., 375 ().
188 2020.0 Tran, MP; Nguyen, TN (2020). Lorentz-morrey global bounds for singular quasilinear elliptic equations with measure data. Commun. Contemp. Math., 22 (5).
187 2020.0 Tuan, NH; Nane, E; O'regan, D; Phuong, ND (2020). Approximation of mild solutions of a semilinear fractional differential equation with random noise. Proc. Amer. Math. Soc., 148 (8).
186 2020.0 Triet, NA; Phuong, ND; O'Regan, D; Tuan, NH (2020). Approximate solution of the backward problem for Kirchhoff's model of parabolic type with discrete random noise. Comput. Math. Appl., 80 (3).
185 2020.0 Ngoc, TB; Zhou, Y; O'Regan, D; Tuan, NH (2020). On a terminal value problem for pseudoparabolic equations involving Riemann-Liouville fractional derivatives. Appl. Math. Lett., 106 ().
184 2020.0 Van Hieu, D; Muu, LD; Duong, HN; Thai, BH (2020). Strong convergence of new iterative projection methods with regularization for solving monotone variational inequalities in Hilbert spaces. Math. Meth. Appl. Sci., 43 (17).
183 2020.0 Tran, MP; Nguyen, TN (2020). A remark on the interpolation inequality between sobolev spaces and morrey spaces. Funct. Anal. Appl., 54 (3).
182 2020.0 Nguyen, TN; Tran, MP (2020). An endpoint case of the renormalization property for the relativistic vlasov-maxwell system. J. Math. Phys., 61 (7).
181 2020.0 Thong, DV; Vinh, NT; Cho, YJ (2020). A strong convergence theorem for tseng's extragradient method for solving variational inequality problems. Optim. Lett., 14 (5).
180 2020.0 Can, NH; Zhou, Y; Tuan, NH; Thach, TN (2020). Regularized solution approximation of a fractional pseudo -parabolic problem with a nonlinear source term and random data. Chaos Solitons Fractals, 136 ().
179 2020.0 Van Hieu, D; Quy, PK; Hong, LT; Van Vy, L (2020). Accelerated hybrid methods for solving pseudomonotone equilibrium problems. Adv. Comput. Math., 46 (4).
178 2020.0 Gibali, A; Thong, DV; Vinh, NT (2020). Three new iterative methods for solving inclusion problems and related problems. Comput. Appl. Math., 39 (3).
177 2020.0 Tuan, NH; Thanh, BLT; Kirane, M; Van, PTK (2020). Regularization and error estimate for an initial inverse nonlocal diffusion problem. Comput. Math. Appl., 79 (12).
176 2020.0 Hieu, DV; Thai, BH; Kumam, P (2020). Parallel modified methods for pseudomonotone equilibrium problems and fixed point problems for quasi-nonexpansive mappings. Adv. Oper. Theory, 5 (4).
175 2020.0 Luc, NH; Huynh, L; Baleanu, D; Can, NH (2020). Identifying the space source term problem for a generalization of the fractional diffusion equation with hyper-bessel operator. Adv. Differ. Equ., 2020 (1).
174 2020.0 Thong, DV; Shehu, Y; Iyiola, OS (2020). Weak and strong convergence theorems for solving pseudo-monotone variational inequalities with non-lipschitz mappings. Numer. Algorithms, 84 (2).
173 2020.0 Thach, TN; Tuan, NH; O'Regan, D (2020). Regularized solution for a biharmonic equation with discrete data. Evol. Equ. Control Theory, 9 (2).
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13 2016.0 Duc, DT; Hung, HD; Ky, LD (2016). On weak*-convergence in the localized hardy spaces hρ1(χ) and its application. Taiwan. J. Math., 20 (4).
12 2016.0 Dao, NA; Díaz, JI (2016). A gradient estimate to a degenerate parabolic equation with a singular absorption term: the global quenching phenomena. J. Math. Anal. Appl., 437 (1).
11 2016.0 Tuan, NH; Binh, TT; Viet, TQ; Lesnic, D (2016). On the cauchy problem for semilinear elliptic equations. J. Inverse Ill-Posed Probl., 24 (2).
10 2016.0 Tuan, NH; Thang, LD; Lesnic, D (2016). A new general filter regularization method for cauchy problems for elliptic equations with a locally lipschitz nonlinear source. J. Math. Anal. Appl., 434 (2).
9 2016.0 Huy, TN; Kirane, M; Le, LD; Nguyen, VT (2016). Filter regularization for an inverse parabolic problem in several variables. Electron. J. Differ. Equ., ().
8 2016.0 Chuong, NM; Duong, DV; Hung, HD (2016). Bounds for the weighted hardy-cesaro operator and its commutator on morrey-herz type spaces. Z. Anal. ihre. Anwend., 35 (4).
  2015.5  
7 2015.0 Hung, HD; Ky, LD (2015). New weighted multilinear operators and commutators of hardy-cesaro type. Acta Math. Sci., 35 (6).
6 2015.0 Tuan, NH; Thang, LD; Khoa, VA (2015). A modified integral equation method of the nonlinear elliptic equation with globally and locally lipschitz source. Appl. Math. Comput., 265 ().
5 2015.0 Khoa, VA; Huy, TN; Lan, LT; Ngoc, NTY (2015). A finite difference scheme for nonlinear ultra-parabolic equations. Appl. Math. Lett., 46 ().
4 2015.0 Hung, HD; Ky, LD (2015). An hardy estimate for commutators of pseudo-differential operators. Taiwan. J. Math., 19 (4).
3 2015.0 Nguyen, VT; Nguyen, HT; Tran, TB; Vo, AK (2015). On an inverse problem in the parabolic equation arising from groundwater pollution problem. Bound. Value Probl., ().
2 2015.0 Nguyen, HT; Luu, VCH (2015). Two new regularization methods for solving sideways heat equation. J. Inequal. Appl., ().
1 2015.0 Tuan, NH; Khoa, VA; Lan, LT; Hung, TT (2015). On the regularization of solution of an inverse ultraparabolic equation associated with perturbed final data. J. Inequal. Appl., ().