[1] Berkes, I., Philipp, W. 1979 Approximation theorems for independent and weakly dependent random vectors Ann. Probab. 7 29–54 .

• Crossref
[1] Berkes, I., Philipp, W.1979Approximation theorems for independent and weakly dependent random vectorsAnn. Probab.729–5410.1214/aop/1176995146.)| false
• Search Google Scholar
• Export Citation

[2] Bovier, A., Picco, P. 1993 A law of the iterated logarithm for random geometric series Ann. Probab. 21 168–184 .

• Crossref
[2] Bovier, A., Picco, P.1993A law of the iterated logarithm for random geometric seriesAnn. Probab.21168–18410.1214/aop/1176989399.)| false
• Search Google Scholar
• Export Citation

[3] Dehling, H., Philipp, W. 1982 Almost sure invariance principles for weakly dependent vector-valued random variables Ann. Probab. 10 689–701 .

• Crossref
[3] Dehling, H., Philipp, W.1982Almost sure invariance principles for weakly dependent vector-valued random variablesAnn. Probab.10689–70110.1214/aop/1176993777.)| false
• Search Google Scholar
• Export Citation

[4] Einmahl, U., Li, D. L. 2005 Some results on two-sided LIL behavior Ann. Probab. 33 1601–1624 .

• Crossref
[4] Einmahl, U., Li, D. L.2005Some results on two-sided LIL behaviorAnn. Probab.331601–162410.1214/009117905000000198.)| false
• Search Google Scholar
• Export Citation

[5] Einmahl, U., Li, D. L. 2008 Characterization of LIL behavior in Banach space Trans. Amer. Math. Soc. 360 6677–6693 .

• Crossref
[5] Einmahl, U., Li, D. L.2008Characterization of LIL behavior in Banach spaceTrans. Amer. Math. Soc.3606677–669310.1090/S0002-9947-08-04522-4.)| false
• Search Google Scholar
• Export Citation

[6] Fu, K. A. 2010 LIL behavior for weakly dependent random variables in Banach spaces Acta Math. Hungar. 128 315–327 .

• Crossref
[6] Fu, K. A. 2010 LIL behavior for weakly dependent random variables in Banach spaces Acta Math. Hungar. 128 315–32710.1007/s10474-010-9200-0.)| false
• Search Google Scholar
• Export Citation

[7] Huang, W. 2003 A law of the iterated logarithm for geometrically weighted series of negatively associated random variables Statist. Probab. Lett. 63 133–143 .

• Crossref
[7] Huang, W. 2003 A law of the iterated logarithm for geometrically weighted series of negatively associated random variables Statist. Probab. Lett. 63 133–14310.1016/S0167-7152(03)00060-9.)| false
• Search Google Scholar
• Export Citation

[8] Kuelbs, J., Philipp, W. 1980 Almost sure invariance principles for partial sums of mixing B-valued random variables Ann. Probab. 8 1003–1036 .

• Crossref
[8] Kuelbs, J., Philipp, W.1980Almost sure invariance principles for partial sums of mixing B-valued random variablesAnn. Probab.81003–103610.1214/aop/1176994565.)| false
• Search Google Scholar
• Export Citation

[9] Peligrad, M. 1982 Invariance principles for mixing sequences of random variables Ann. Probab. 10 968–981 .

• Crossref
[9] Peligrad, M. 1982 Invariance principles for mixing sequences of random variables Ann. Probab. 10 968–98110.1214/aop/1176993718.)| false
• Search Google Scholar
• Export Citation

[10] Philipp, W., Stout, W. 1975 Almost sure invariance principles for partial sums of weakly dependent random variables Memoirs of Amer. Math. Soc. 2 161.

[10] Philipp, W., Stout, W.1975Almost sure invariance principles for partial sums of weakly dependent random variablesMemoirs of Amer. Math. Soc.2161.)| false
• Search Google Scholar
• Export Citation

[11] Shao, Q. M. 1993 Almost sure invariance principles for mixing sequences of random variables Stoch. Proc. Appl. 48 319–334 .

• Crossref
[11] Shao, Q. M. 1993 Almost sure invariance principles for mixing sequences of random variables Stoch. Proc. Appl. 48 319–33410.1016/0304-4149(93)90051-5.)| false
• Search Google Scholar
• Export Citation

[12] Picco, P., Vares, M. E. 1994 A law of the iterated logarithm for geometrically weighted martingale difference sequences J. Theor. Probab. 7 375–415 .

• Crossref
[12] Picco, P., Vares, M. E.1994A law of the iterated logarithm for geometrically weighted martingale difference sequencesJ. Theor. Probab.7375–41510.1007/BF02214275.)| false
• Search Google Scholar
• Export Citation

[13] Sharipov, O. Sh. 1998 Probabilistic characterization of Banach spaces by weakly dependent random elements Uzbek. Mat. Zh. 2 86–91 (in Russian).

[13] Sharipov, O. Sh. 1998 Probabilistic characterization of Banach spaces by weakly dependent random elements Uzbek. Mat. Zh. 2 86–91 (in Russian).)| false
• Search Google Scholar
• Export Citation

[14] Sharipov, O. Sh. 2003 The law of the iterated logarithm for weakly dependent Hilbert space valued random variables Sib. Math. J. 44 1111–1126 .

• Crossref
[14] Sharipov, O. Sh. 2003 The law of the iterated logarithm for weakly dependent Hilbert space valued random variables Sib. Math. J. 44 1111–112610.1023/B:SIMJ.0000007487.22414.15.)| false
• Search Google Scholar
• Export Citation

[15] Sharipov, O. Sh. 2005 The bounded law of the iterated logarithm for weakly dependent random variables with values in a type 2 Banach space Theor. Probab. Appl. 49 444–457 .

• Crossref
[15] Sharipov, O. Sh. 2005 The bounded law of the iterated logarithm for weakly dependent random variables with values in a type 2 Banach space Theor. Probab. Appl. 49 444–45710.1137/S0040585X97981196.)| false
• Search Google Scholar
• Export Citation

[16] Zhang, L. X. 1997 Strong approximation theorems for geometrically weighted random series and their applications Ann. Probab. 25 1621–1635 .

• Crossref
[16] Zhang, L. X. 1997 Strong approximation theorems for geometrically weighted random series and their applications Ann. Probab. 25 1621–163510.1214/aop/1023481105.)| false
• Search Google Scholar
• Export Citation

[17] Zhang, L. X. 1997 A law of the iterated logarithm for geometrically weighted series of B-valued random variables Acta Sci. Math. (Szeged) 63 671–688.

[17] Zhang, L. X. 1997 A law of the iterated logarithm for geometrically weighted series of B-valued random variables Acta Sci. Math. (Szeged) 63 671–688.)| false
• Search Google Scholar
• Export Citation