Kairat T. Mynbaev
Names
first: |
Kairat |
middle: |
T. |
last: |
Mynbaev |
Contact
email: |
|
homepage: |
http://www.ise.ac/index.php?ID=3 |
postal address: |
International School of Economics
Kazakh-British Technical University
Tolebi 59
Almaty 050000
Kazakhstan |
Affiliations
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Satbayev Universty
→ New School of Economics
- website
- location: Almaty, Kazakhstan
Research profile
author of:
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A Remark on the Asymptotic Distribution of the OLS Estimator for a Purely Autoregressive Spatial Model
by Mynbaev, Kairat & Ullah, Aman
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Asymptotic Distribution of the OLS Estimator for a Mixed Regressive, Spatial Autoregressive Model
by Mynbaev, Kairat
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Comment on "Regression with slowly varying regressors and nonlinear trends" by P.C.B. Phillips
by Mynbaev, Kairat
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The strengths and weaknesses of L2 approximable regressors
by Mynbaev, Kairat
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Asymptotic distribution of the OLS estimator for a purely autoregressive spatial model
by Mynbaev, Kairat T. & Ullah, Aman
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CENTRAL LIMIT THEOREMS FOR WEIGHTED SUMS OF LINEAR PROCESSES: LP -APPROXIMABILITY VERSUS BROWNIAN MOTION
by Mynbaev, Kairat T.
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OLS Estimator for a Mixed Regressive, Spatial Autoregressive Model: Extended Version
by Mynbaev, Kairat
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Asymptotic properties of OLS estimates in autoregressions with bounded or slowly growing deterministic trends
by Mynbaev, Kairat
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$L_p$-Approximable sequences of vectors and limit distribution of quadratic forms of random variables
by Mynbaev, Kairat
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Profit Maximization and the Threshold Price
by Mynbaev, Kairat
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Asymptotic distribution of the OLS estimator for a mixed spatial model
by Mynbaev, Kairat T.
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Companion for “Statistics for Business and Economics” by Paul Newbold, William L. Carlson and Betty Thorne
by Mynbaev, Kairat
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Bias reduction in kernel density estimation via Lipschitz condition
by Mynbaev, Kairat & Martins-Filho, Carlos
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Regressions with Asymptotically Collinear Regressor
by Mynbaev, Kairat
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Regressions with asymptotically collinear regressors
by Kairat T. Mynbaev
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Housing market of Almaty
by Mynbaev, Kairat & Ibrayeva, Saniya
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Distributions escaping to infinity and the limiting power of the Cliff-Ord test for autocorrelation
by Mynbaev, Kairat
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Improving bias in kernel density estimation
by Mynbaev, Kairat T. & Nadarajah, Saralees & Withers, Christopher S. & Aipenova, Aziza S.
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Consistency and asymptotic normality for a nonparametric prediction under measurement errors
by Mynbaev, Kairat & Martins-Filho, Carlos
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Improving bias in kernel density estimation
by Mynbaev, Kairat & Nadarajah, Saralees & Withers, Christopher & Aipenova, Aziza
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A class of nonparametric density derivative estimators based on global Lipschitz conditions
by Mynbaev, Kairat & Martins-Filho, Carlos & Aipenova, Aziza
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Reducing bias in nonparametric density estimation via bandwidth dependent kernels: L1 view
by Mynbaev, Kairat & Martins-Filho, Carlos
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Consistency and asymptotic normality for a nonparametric prediction under measurement errors
by Mynbaev, Kairat & Martins-Filho, Carlos
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Reducing bias in nonparametric density estimation via bandwidth dependent kernels: L1 view
by Mynbaev, Kairat & Martins-Filho, Carlos
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A Class of Nonparametric Density Derivative Estimators Based on Global Lipschitz Conditions
by Kairat Mynbaev & Carlos Martins-Filho & Aziza Aipenova
edited by
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Bias reduction in kernel density estimation via Lipschitz condition
by Kairat Mynbaev & Carlos Martins-Filho
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Unified estimation of densities on bounded and unbounded domains
by Mynbayev, Kairat & Martins-Filho, Carlos
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Unified estimation of densities on bounded and unbounded domains
by Kairat Mynbaev & Carlos Martins-Filho
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Using full limit order book for price jump prediction
by Mynbaev, Kairat