Zheng Jia-bi, Yang Zhen-guo, Liu Wen-yin. Marketing-Effect Estimation Based on Fine-grained Confounder Balancing[J]. 2022, 39(2): 55-61.DOI: 10.12052/gdutxb.210056.
Marketing-Effect Estimation Based on Fine-grained Confounder Balancing
The marketing effect estimation is an important issue for precision marketing. Although the causal effect estimation has provided the research framework for this problem
the existing method mainly focuses on the coarse-grained causal effect estimation on a group of users. When dealing with the fine-grained evaluation problem on an individual user
the existing methods usually fail to solve the challenges raised by the user temporal feature modeling and high dimensional confounder selection. To address the above challenges
a fine-grained deep confounder balancing marketing effect estimation method is proposed. Firstly
a long and short memory network is introduced to model the users’ temporal features. Secondly
a neural network with multi-sparse-connected layers is devised to construct the confounders balancing weight network for both temporal and non-temporal features. Finally
the marketing effect is evaluated using the balancing weight learned in the previous stage.It shows that the time feature modeling and nearest neighbor matching ideas proposed in this paper can reduce the deviation of the effect estimation and improve the stability
it has reference significance for the optimization of marketing strategy.
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HAIR J J F, SARSTEDT M. Data, measurement, and causal inferences in machine learning: opportunities and challenges for marketing [J]. Journal of Marketing Theory and Practice, 2021, 29(1): 1-13.
VARIAN H R. Causal inference in economics and marketing [J]. Proceedings of the National Academy of Sciences, 2016, 113(27): 7310-7315.
PEARL J, MACKENZIE D. The book of why: the new science of cause and effect[M]. New York: Basic Books, 2018.
RUBIN D B, WATERMAN R P. Estimating the causal effects of marketing interventions using propensity score methodology [J]. Statistical Science, 2006, 21(2): 206-222.
MIAO W, LIU C C, GENG Z. Statistical approaches for causal inference [J]. Sci Sin Math, 2018, 48(12): 1753-1778.
HAO Z F, LI Y T, CAI R C, et al . A research on users’ shopping behaviors in social netwo rk based on causal model [J ] . Journal of Guangdong University of Technology, 2020, 37(3): 1-8.
KOHAVI R, LONGBOTHAM R. Online controlled experiments and A/B testing [J]. Encyclopedia of Machine Learning and Data Mining, 2017, 7(8): 922-929.
SAJONS G B. Estimating the causal effect of measured endogenous variables: a tutorial on experimentally randomized instrumental variables [J]. The Leadership Quarterly, 2020, 31(5): 101348.
VARNALI K. Online behavioral advertising: an integrative review [J]. Journal of Marketing Communications, 2021, 27(1): 93-114.
JOHANSSON F, SHALIT U, SONTAG D. Learning representations for counterfactual inference[C]// International Conference on Machine Learning. Cambridge MA: PMLR, 2016: 3020-3029.
HARTFORD J, LEWIS G, LEYTON-BROWN K, et al . Deep IV: a flexible approach for counterfactual prediction[C ] //International Conference on Machine Learning. Cambridge MA: PMLR, 2017: 1414-1423.
LOUIZOS C, SHALIT U, MOOIJ J, et al . Causal effect inference with deep latent-variable models[C ] // Proceedings of the 31st Internatio nal Conference on Neural Information Processing Systems. New York: NeurIPS, 2017: 6449-6459.
TAN Z. Regularized calibrated estimation of propensity scores with model misspecification and high-dimensional data [J]. Biometrika, 2020, 107(1): 137-158.
ZHAO Q. Covariate balancing propensity score by tailored loss functions [J]. Annals of Statistics, 2019, 47(2): 965-993.
IMAI K, RATKOVIC M. Covariate balancing propensity score [J]. Journal of the Royal Statistical Society, 2014, 76(1): 243-263.
KALLUS N. Deepmatch: balancing deep covariate representations for causal inference using adversarial training[C]//International Conference on Machine Learning. Cambridge MA: PMLR, 2020: 5067-5077.
YOON J, JORDON J, VAN DER SCHAAR M. GANITE: Estimation of individualized treatment effects using generative adversarial nets[C]//International Conference on Learning Representations. Vancouver: ICLR, 2018.
KUANG K, CUI P, LI B, et al . Treatment effect estimation via differentiated confounder balancing and regression [J ] . ACM Transactions on Knowledge Discovery f rom Data (TKDD), 2019, 14(1): 1-25.
LI S, FU Y. Matching on balanced nonlinear representations for treatment effects estimation [J]. Advances in Neural Information Processing Systems, 2017, 30: 929-939.
YAO L, LI S, LI Y, et al . Representation learning for treatment effect estimation from observational data [J ] . Advances in Neural Information Processing Systems, Montreal:NeurIPS, 2018(14): 31-40.
HAN Y, LAM J C K, LI V O K. A Bayesian LSTM model to evaluate the effects of air pollution control regulations in China[C]//2018 IEEE International Conference on Big Data (Big Data). Piscataway: IEEE, 2018: 4465-4468.
SILVA D F, GIUSTI R, KEOGH E, et al . Speeding up similarity search under dynamic time warping by pruning unpromising alignments [J ] . Data Mining and Knowledge Discovery, 2018, 32(4): 988-1016.