Numri |
Emri |
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107 |
A. Gjokaj, D. Kalaj,
QCH mappings between unit ball and domain with C^{1,\alpha} boundary, To appear in Potential analysis arXiv:2005.05667
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106 |
Long Bai, D. Kalaj,
Approximation of Kolmogorov-Smirnov Test Statistics, To appear in Stochastics, arXiv:1803.05711
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105 |
David Kalaj
Harmonic quasiconformal mappings between C1 smooth Jordan domains, To appear in Revista Matemática Iberoamericana, arXiv:2003.03665.
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104 |
Jiaolong Chen, David Kalaj
Schwarz lemma for hyperbolic harmonic mappings in the unit ball, To appear in Math Scand, arXiv:2004.06211.
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103 |
Jiaolong Chen, David Kalaj
Optimal estimates for hyperbolic harmonic mappings in Hardy space, To appear in Indagationes math, arXiv:2005.14046.
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102 |
Zhu, Jian-feng, David Kalaj
Norm estimates of the Cauchy transform and related operators., J. Funct. Anal. 279, No. 9, Article ID 108726, 24 p. (2020).
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101 |
Friedrich Haslinger, David Kalaj, Djordjije Vujadinovic
Sharp pointwics estimate for Fock spaces, To appear in Computational Methods and Function Theory, arXiv:1909.04975
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PDF |
100 |
D. Kalaj, B. Lamel, Minimisers and Kellogg's theorem, Math. Ann. (2020). https://doi.org/10.1007/s00208-020-01968-9.
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99 |
Shaolin Chen, David Kalaj,
On asymptotically sharp bi-Lipschitz inequalities of quasiconformal mappings satisfying inhomogeneous
polyharmonic equations, arXiv:1905.02588
To appear in J. Geometric Analysis.
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98 |
D. Kalaj, Schwarz lemma for harmonic mappings into a geodesic line in a Riemann surfaces, Complex Variables and Elliptic Equations, DOI: 10.1080/17476933.2020.1720004
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PDF |
97 |
D. Kalaj,
Hyperelastic deformations and total combined energy of mappings between annuli, J. Differ. Equations
268, No. 10, 6103-6136 (2020).
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96 |
D. Kalaj,
Quasiconformal harmonic mappings between domains containing the infinity, Bulletin of the Australian Mathematical Society, Volume 102, Issue 1 August 2020 , pp. 109-117.
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95 |
D. Kalaj, J-F. Zhu
Neohookean deformations of annuli in the higher dimensional Euclidean space, Nonlinear Analysis
Volume 189, December 2019, 111575
arXiv:1903.02291
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PDF |
94 |
D. Kalaj,
On Heinz type inequality for the half-plane and Gaussian curvature of Minimal surfaces, Proc. Amer. Math. Soc. 148 (2020), 1757-1764.
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93 |
D. Kalaj,
Lipschitz property of minimisers between double connected surfaces, To apear in JGEA arXiv:1902.04167
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PDF |
92 |
D. Kalaj,
Harmonic maps between two concentric annuli in R3, To appear in Advances in calculus of variations, arXiv:1809.09893
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PDF |
91 |
Sh. Chen, D. Kalaj,
The Schwarz type Lemmas and the Landau type theorem of mappings satisfying Poisson's equations, Complex Analysis and Operator Theory
June 2019, Volume 13, Issue 4, pp 2049–2068.
arXiv:1708.03924
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90 |
D. Kalaj, J.-F. Zhu
Schwarz Pick type inequalities for harmonic maps between Riemann surfaces,
Complex Var. Elliptic Equ.
64, No. 8, 1364-1375 (2019)., https://doi.org/10.1080/17476933.2018.1530664
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89 |
D. Kalaj,
On Riesz type inequalities for harmonic mappings on the unit disk, Trans. Am. Math. Soc.
Journal Profile
372, No. 6, 4031-4051 (2019). arXiv:1701.04785
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88 |
D. Kalaj,
$(n,\rho)-$harmonic mappings and energy minimal deformations between annuli, Calc. Var. Partial Differ. Equ.
58, No. 2, Paper No. 51, 19 p. (2019). arXiv:1703.06639
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87 |
D. Kalaj, A. Zlaticanin:
Quasiconformal mappings and Hölder continuity, Annales Academiæ Scientiarum Fennicæ
Mathematica
Volumen 44, 2019, 797-803, arXiv:1709.06305
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86 |
D. Kalaj,
A sharp inequality for harmonic diffeomorphisms of the unit disk, Journal of Geom. anal., January 2019, Volume 29,
Issue 1, pp 392–401, arXiv:1706.01990
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PDF |
85 |
David Kalaj:
Superharmonicity of Logarithm of Jacobian of harmonic mappings between surfaces,
Filomat 33:7 (2019), 1979–1983 arXiv:1706.01990
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84 | Sh. Chen, D. Kalaj,
Total energy of radial mappings, Nonlinar analysis Volume 167, January 2018, Pages 21-28
, arXiv:1703.10064
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PDF |
83 |
D. Kalaj,
Schwarz lemma for harmonic mappings in the unit ball, Complex analysis and operator theory February 2018, Volume 12, Issue 2, pp 545–554, arXiv:1506.06410
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PDF |
82 |
Josip Globevnik, David Kalaj, On holomorphic functions with cluster sets of finite linear measure,
Math. Zeit. June 2018, Volume 289, Issue 1–2, pp 355–360 arXiv:1610.06964
. |
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81 |
Sh. Chen, D. Kalaj:
Lipschitz continuity of holomorphic mappings with respect to Bergman metric, Annales Academiæ Scientiarum Fennicæ
Mathematica, Volumen 43, 2018, 239–246, arXiv:1703.09898
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80 |
D. Kalaj, E. Bajrami,
On some Riesz and Carleman type inequalities for harmonic functions on the unit disk, CMFT, June 2018, Volume 18, Issue 2, pp 295–305, arXiv:1701.03429
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79 |
David Kalaj, Djordjije Vujadinovic,
Gradient of solution of the Poisson equation in the unit ball and related operators,
Canad. Math. Bull. 60(2017), 536-545
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78 |
D. Kalaj,
A proof of Khavinson's conjecture in $\mathbf{R}^4$, arXiv:1601.03347, Bull. London Math. Soc. Volume 49, Issue 4
August 2017
Pages 561–570
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77 |
D. Kalaj,
Schwarz lemma for holomorphic mappings in the unit ball, Glasg. Math. J.
Journal Profile
60, No. 1, 219-224 (2018). . arXiv:1504.04823
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76 |
Kalaj, David: Rad\'o-–Kneser–-Choquet theorem for harmonic mappings between surfaces.
Calc. Var. Partial Differ. Equ. 56, No. 1, Paper No. 4, 12 p. (2017). .
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75 |
Kalaj, David Invertible harmonic mappings of the unit disk onto Dini smooth Jordan domains.
Bulletin des Sciences Mathématiques 141, No. 1, 1-9 (2017). http://dx.doi.org/10.1016/j.bulsci.2016.11.001.
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74 |
Chen, Xingdi; Kalaj, David A representation theorem for standard weighted harmonic
mappings with an integer exponent and its applications. J. Math. Anal. Appl. 444 (2016), no. 2, 1233–1241. .
|
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73 |
David Kalaj, Jian-Feng Zhu, Quasiconformal Harmonic mappings and the curvature of the boundary.
J. Math. Anal. Appl. 446 (2017), no. 2, 1154–1166.
|
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72 |
David Kalaj, Matti Vuorinen, Gendi Wang: On Quasi-inversions,
Monatsh. Math. 180, No. 4, 785-813 (2016)., arXiv: 1212.0721
|
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71 |
D. Kalaj, Deformations of Annuli on Riemann surfaces and the generalization of Nitsche conjecture,
J. Lond. Math. Soc., II. Ser. 93, No. 3, 683-702 (2016), doi:10.1112/jlms/jdw014 |
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70 |
David Kalaj: On J. C. C. Nitsche type inequality for annuli on Riemann surfaces, Isr. J. Math. 218, 67-81 (2017), arXiv:1204.5419. |
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69 |
David Kalaj: Heinz-Schwarz inequalities for harmonic mappings in the unit ball,
Ann. Acad. Sci. Fenn., Math. 41, No. 1, 457-464 (2016)., arXiv:1504.01686 . |
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68 |
D. Kalaj, E. Saksman,: Quasiconformal mappings with controlled Laplacean, arXiv:1410.8439,
Journal d'Analyse Mathématique volume 137, pages251–268(2019)
137, No. 1, 251-268 (2019). |
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67 |
David Kalaj: Muckenhoupt weights and a Lindel\"of theorem for harmonic mappings, Adv. Math. 280, 301-321 (2015).
. |
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66 |
David Kalaj: On Lipschitz mappings of the unit circle onto a convex curve and their extensions, Filomat 29:2 (2015), 263–274 . |
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65 |
David Kalaj: Lindeloef theorem for harmonic mappings
in J. Math. Soc. Japan 68, No. 2, 653-667 (2016). . |
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64 |
David Kalaj: Quasiconformal harmonic mappings between Dini's smooth Jordan domains, Pac. J. Math. 276, No. 1, 213-228 (2015).
|
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PDF |
63 |
David Kalaj, Djordjije Vujadinovic: The solution operator of inhomogeneous Dirichlet problem in the unit ball,
in Proc. Am. Math. Soc. 144, No. 2, 623-635 (2016). . |
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62 |
David Kalaj, Djordjije Vujadinovic: Norm of the Bergman projection onto the Bloch space,
J. Operator Theory , 73:1(2015), 113–126
doi: 10.7900/jot.2013sep24.2006 . |
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61 |
David Kalaj: On J. C. C. Nitsche's type inequality for hyperbolic space $\mathbf{H}^3$,
Potential Anal. 41, No. 3, 931-943 (2014). arXiv:1202.4410. |
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60 |
David Kalaj: Energy-minimal diffeomorphisms between doubly connected Riemann surfaces,
Calculus of Variation and PDE, vol. 51, no. 1-2, pp. 465–494, 2014.
arXiv:1108.0773. |
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59 |
David Kalaj,
On
quasiconformal harmonic maps between surfaces Int Math Res Notices (2015) Vol. 2015 355-380. . |
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PDF |
58 |
David Kalaj, KEN-ICHI SAKAN,
Quasiconformal harmonic mappings onto a convex domain revisited Albanian Journal of Mathematics Vol 7, No 2 (2013): September 2013 (51-60). . |
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PDF |
57 |
David Kalaj, Saminathan Ponnusamy,
Polyharmonic mappings and J. C. C. Nitsche type inequalities Glasnik Matematicki. Vol. 49(69)(2014), 163 – 178. . |
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56 |
David Kalaj, Djordjije Vujadinovic,
Adjoint operator of Bergman projection and Besov space $B_{1}$, Mathematical Reports, vol. 15, no. 4, pp. 433–442, 2013. . |
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55 |
David Kalaj, Marijan Markovic,
Norm of the bergman projection
Mathematical Reports, vol. 15, no. 4, pp. 527–528, 2013.
PDF |
54 |
David Kalaj, Noam D. Elkies,
On real part theorem for the higher derivatives of analytic functions in the unit disk
Computational Methods and Function
Theory . August 2013, Volume 13, Issue 2, pp 189-203 |
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53 |
David Kalaj: Gauss map of a harmonic surface, Indagationes Mathematicae
Volume 24, Issue 2, March 2013, Pages 415–427
. |
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52 |
D. Kalaj: Radial extension of a bi-Lipschitz parametrization of a starlike
Jordan curve, Complex Variables and Elliptic Equations, vol. 59, no. 6, pp. 809–825, 2014
. |
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51 |
David Kalaj, Marijan Markovic: Norm of the Bergman projection,
Mathematica Scandinavica, vol. 115, no. 1, pp. 143–160, 2014 . |
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50 |
David Kalaj, Marijan Markovic, Miodrag Mateljevic: Charatheodory and Smirnov type theorem for harmonic mappings,
Ann. Acad. Sci. Fenn. Math. Volumen 38, 2013, 565-580.
|
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49 |
D. Kalaj: On harmonic functions on surface with positive Gauss Curvature and the Schwarz lemma ,
Rocky Mt. J. Math. 44, No. 5, 1585-1593 (2014). .
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48 |
David Kalaj, Stolz angle limit of a certain class of self-mappings of the unit disk,
Journal of Approximation Theory, Volume 164, Issue 6, June 2012, Pages 815–822
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47 |
David Kalaj, On Some Integral Operators Related to the Poisson Equation
Integral Equations And Operator Theory , Volume 72, Number 4 (2012), 563-575, DOI: 10.1007/s00020-012-1952-1.
|
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46 |
David Kalaj: On Kellogg's theorem for quasiconformal mappings, Glasgow Mathematical Journal / Volume 54 / Issue 03 / September 2012, pp 599-603.
. |
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44 |
David Kalaj: On quasiconformal selfmappings of the unit disk and
elliptic PDE in the plane, Proceedings of the Royal Society of Edinburgh: Section A Mathematics
/ Volume 143 / Issue 04 / August 2013, pp 831-849 . |
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44 |
D. Kalaj, Cauchy transform and Poisson's equation, Advances in Mathematics Volume 231, Issue 1, 10 September 2012, Pages 213–242 |
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43 |
D Kalaj, A priori estimate of gradient of a solution to certain
differential inequality and quasiregular mappings,
Journal d'Analyse Mathématique
April 2013, Volume 119, Issue 1, pp 63-88. |
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42 |
D. Kalaj, S.Ponnusamy, and M. Vuorinen, Radius of close-to-convexity of harmonic functions,
Complex Variables and Elliptic Equations, vol. 59, no. 4, pp. 539–552, 2014. |
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41 |
D. Kalaj, Invertible harmonic mappings beyond Kneser theorem and quasiconformal harmonic mappings, Studia Mathematica 207 (2011), 117-136. |
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40 |
D. Kalaj, Quasiconformal harmonic mappings
between $C^{1,\mu}$ Euclidean surfaces, Monatshefte für Mathematik, August 2012, Volume 167, Issue 2, pp 205-229. |
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39 |
D. Kalaj, On boundary correspondence of q.c. harmonic mappings between smooth Jordan domains,
Mathematische Nachrichten, Volume 285, Issue 2-3, pages 283–294, February 2012.
DOI: 10.1002/mana.200910053 |
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38 |
David Kalaj, Marijan Markovic: Optimal estimates for harmonic functions in the unit ball,
Positivity December 2012, Volume 16, Issue 4, pp 771-782.
: arXiv:1102.3995. |
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PDF |
37 |
David Kalaj, Marijan Markovic: Optimal estimates for the gradient of harmonic functions in the unit disk,Complex analysis and operator theory: August 2013, Volume 7, Issue 4, pp 1167-1183 |
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36 |
D. Kalaj, M. Mateljevic, On conformal, harmonic mappings and Dirichlet's integral,
Filomat , Volume 25, Number 2, June 2011, 91--108. |
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35 |
David Kalaj, Vesna Manojlovic: Subharmonicity of the Modulus of Quasiregular Harmonic Mappings, Journal of mathematical analysis and applications, Volume 379, Issue 2, 15 July 2011, Pages 783-787. |
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34 |
Barkat A. Bhayo, Vladimir Božin, David Kalaj, Matti Vuorinen: Norm
inequalities for vector functions, Journal of mathematical analysis and applications Volume 380, Issue 2, 15 August 2011, Pages 768-781. |
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33 |
D. Kalaj, M. Mateljevic, Quasiconformal harmonic mappings and generalizations,
J. Anal., Volume 18 (2010), 239–260. |
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32 |
D. Kalaj, M. Mateljevic, $(K,K')$-quasiconformal harmonic mappings, Potential
analysis. Volume 36, Number 1 (2012), 117-135, DOI: 10.1007/s11118-011-9222-4. |
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31 |
D. Kalaj, M. Vuorinen, On harmonic functions and the Schwarz lemma, Proceedings of AMS. 140 (2012), 161-165 . |
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30 |
D. Kalaj, R. Meštrovic, A converse of Minkowski's type inequalities, Journal of inequalities and applications , Volume 2010 (2010), Article ID 461215, 9 pages |
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29 |
D. Kalaj, On the quasiconformal self-mappings
of the unit ball satisfying the PDE $\Delta u =g$, Ann. Acad. Sci. Fenn. Math. Volumen 36, 2011, 177-194. |
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PDF |
28 |
D. Kalaj, R. Meštrovic, An isoperimetric
type inequality for harmonic functions, Journal of Mathematical Analysis and Applications, Volume 373, Issue 2,
15 January 2011, Pages 439-448
|
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PDF |
27 |
D. Kalaj, Estimates of gradient and of Jacobian of harmonic mappings defined in
the unit disk, Proc. Amer. Math. Soc. 139 (2011), 2463-2472. |
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26 |
D. Kalaj, Harmonic mappings and distance function,
Annali Ann. Scuola Norm. Sup. Pisa Cl. Sci. (5), Vol. X (2011), 669-681. |
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25 |
D. Kalaj, On isoperimetric inequality for the polydisk, Annali di matematica
pura ed applicata, Volume 190, Number 2, 355-369. |
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24 |
D. Kalaj, M Mateljevic, Harmonic q.c. self-mapping and M\"obius transformations of the unit ball $B^n$, Pacific J. Math. Vol. 247, No. 2, 2010, 389–406. |
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23 |
D. Kalaj, M Mateljevic, On certain nonlinear elliptic PDE
and quasiconfomal mapps between Euclidean surfaces, Potential analysis, Volume 34, Number 1, 13-22. |
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PDF |
22 |
D. Kalaj, M Mateljevic, On quasiconformal harmonic surfaces with rectifiable boundary,
Complex analysis and operator theory: DOI: 10.1007/s11785-010-0062-9. |
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PDF |
21 |
D. Kalaj, M. Pavlovic, On quasiconformal self-mappings of the unit disk satisfying
Poisson differential equation, Trans. Amer. Math. Soc. 363 (2011) 4043--4061. |
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PDF |
20 |
D. Kalaj, Harmonic maps between annuli on Riemann surfaces, Israel J. Math. 182 (2011), 123--147. |
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19 |
D. Kalaj, M Mateljevic, On absolutely conformal mappings, Publ.Math.Deb. 77/1-2 (2010), 33--38 |
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18 |
D. Kalaj Quasiconformal harmonic mappings and close to convex domains, Filomat, Volume 24, Number 1, April 2010, 63—68. |
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17 |
On an integral inequality and application to Poisson equation,
Applied Mathematics Letters, 23 (2010) 1016--1020
. |
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16 |
D. Kalaj, On quasiregular mappings between smooth domains, J. Math. Anal. Appl. Volume 362, issue 1, pages 58-63, 2010. |
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15 |
D. Kalaj, Lipshitz spaces and harmonic mappings,
Ann. Acad. Sci. Fenn. Math. Vol 34, 2009. |
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14 |
D. Kalaj, M Mateljevic, Quasiconformal and harmonic
mappings between smooth Jordan domains, Novi Sad J. of Mathematics, 38 (2) 2008, 147-156. |
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13 |
D. Kalaj, On harmonic quasiconformal self-mappings of the unit ball, Ann. Acad. Sci. Fenn. Math. Vol 33, 261-271, (2008). |
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12 |
D. Kalaj, Quasiconformal and harmonic mappings between Jordan domains, Math. Zeit. Volume 260, Number 2, 237-252, 2008. |
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11 |
D. Kalaj On the univalent solution of PDE $\Delta u=f$ between
spherical annuli, J. Math. Anal. Appl. Volume 327, Issue 1, Pages 1-11 (2007). |
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10 |
D. Kalaj, M Mateljevic: Inner estimate and quasiconformal
harmonic maps between smooth domains, J. Anal. Math. 100 (2006). |
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9 |
Sh. Najafzadeh, S. R. Kulkarni and D. Kalaj Application of convolution and Dziok-Srivastava
linear operators on analytic and p-valent functions, Filomat 20:2 (2006), 115–124. |
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8 |
D. Kalaj, M. Pavlovic, Boundary correspondence under harmonic quasiconformal
homeomorfisms of a half-plane Ann. Acad. Sci. Fenn. Math. 30 (2005), no. 1, 159--165. |
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7 |
D. Kalaj, On the Nitsche conjecture for harmonic mappings in $\Bbb R^2$ and $\Bbb R^3$, Israel J. Math. 150 (2005). |
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6 |
D. Kalaj, Quasiconformal harmonic functions between convex domains,
Publ. Inst. Math., Nouv. Ser. 76(90), 3-20 (2004). |
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5 |
D. Kalaj, On harmonic diffeomorphisms of the unit disc onto a convex domain,
Complex Var. Theory Appl. 48 . No.2, 175-187 (2003). |
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4 |
D. Kalaj, The Jacobian of harmonic function and of its boundary values,
Revue Roumanine De Mathematiques Pures Et Appliquees Tome XLVII, N 5-6 (2002). |
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3 |
D. Kalaj, On harmonic diffeomorphisms and Q.C. harmonic functions,
Procedings of the 10th congress of Yugoslav mathematicians, Belgrade, 21-24.01. 2001, 231-234. |
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2 |
D. Kalaj, On the Nitcshe’s conjecture for harmonic mappings
Mathematica Montisnigri Vol XIV (2001) 89-94. |
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1 |
D. Kalaj, Univalent harmonic mappings between Jordan domains,.
Publ. Inst. Math., Nouv. Ser. 69(83), 108-112 (2001). |
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