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研究生: 朱恩霆
Chu, En-Ting
論文名稱: 超越市值加權:運用動態優化策略升級台灣大中型股投資組合
Beyond Market-Cap Weighting: Upgrading Taiwan's Large- and Mid-Cap Portfolios via Dynamic Optimization
指導教授: 羅秉政
口試委員: 詹育儒
劉博瑀
學位類別: 碩士
Master
系所名稱: 商學院 - 金融學系
Department of Money and Banking
論文出版年: 2026
畢業學年度: 114
語文別: 中文
論文頁數: 53
中文關鍵詞: 投資組合最佳化最小變異數策略強化投資組合最佳化
外文關鍵詞: Portfolio Optimization, Minimum-Variance Portfolio, Enhanced Portfolio Optimization
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  • 市值加權雖是台灣被動投資的主流,卻內建「高點超配、低點殺跌」的結構性缺陷。本研究直接挑戰:在不更動元大台灣卓越 50(0050)與元大台灣中型 100(0051)每季換股邏輯的前提下,單純透過權重最佳化,能否系統性地改善其風險報酬特性?
    本研究橫跨 2002 至 2025 年完整市場循環,於兩個獨立股票池上針對純風險導向、訊號驅動與EPO(Enhanced Portfolio Optimization)等九大類策略,執行共 1,142 組參數的系統性網格回測,嚴格採用無向前偏誤的滾動樣本外(Rolling OOS)架構。尤為關鍵的是,因實際 ETF 持有現金與衍生品部位而與全股票假設口徑不一,本研究特意捨棄 ETF 市價,改以「市值加權複製組合」為直接基準,以確保比較一致性並建立嚴格的實證防禦力。
    實證結果顯示,在扣除交易成本後,能跨股池穩定擊敗市值加權的策略極其有限。最終,僅有以風險控制為核心的最小變異數策略(MinVar)、融合風險分散的最小變異數與等風險貢獻混合策略(MinVar-ERC Blend, Blend),以及引進外部約束的錨定型強化投資組合最佳化(Anchored EPO,採 MinVar 為錨點)全數勝出。其優勢來源並非追求更高報酬,而是透過將波動率與最大回撤大幅壓縮,換取顯著提升的 Sharpe 與 Sortino 比率。
    雙股池對照揭示了單一股池無法洞察的系統性模式:動能訊號的最佳選擇由「股池特性 × 錨點強度」雙維度共同決定。大型股環境一致偏好時序動能(TSMOM);中型股環境則僅在無錨點或強錨點變體中改採橫截面動能(XSMOM),弱錨點與中性錨點變體仍偏好時序動能。本研究為 Anchored EPO 框架於台灣市場的首次完整實證,並識別出跨股池穩健勝出的配置模型,為台灣被動投資策略進化提供了堅實的量化依據。


    While market-cap weighting dominates Taiwan's passive investments, it systematically over-allocates to overvalued assets. This study evaluates whether weight optimization can upgrade the risk-adjusted profiles of Taiwan's large-cap (0050) and mid-cap (0051) equity universes. Using a look-ahead-bias-free rolling out-of-sample framework (2002–2025) across 1,142 configurations, we systematically scan nine strategy classes. To eliminate discrepancies caused by actual ETFs' non-equity holdings, we strictly benchmark all strategies against a market-cap replication portfolio rather than ETF market prices.
    The empirical verdict is stringent: after incorporating transaction costs, only three risk-focused strategies consistently outperform across both universes: pure Minimum Variance (MinVar), the MinVar-Equal Risk Contribution hybrid (Blend), and Anchored Enhanced Portfolio Optimization (EPO) with a MinVar anchor. Their advantage stems not from chasing absolute returns, but from drastically reducing volatility and maximum drawdowns, yielding superior Sharpe and Sortino ratios.
    Furthermore, cross-universe comparison decodes that the optimal momentum signal is jointly dictated by "universe characteristics × anchor intensity". Large-caps uniformly favor time-series momentum (TSMOM), whereas mid-caps shift toward cross-sectional momentum (XSMOM) only under no-anchor or strong-anchor configurations. As Taiwan's first comprehensive empirical implementation of the Anchored EPO framework, this study uncovers a robust cross-universe configuration for passive strategy optimization.

    第一章 緒論 1
    第一節 研究動機 1
    第二節 研究目的 2
    第三節 研究架構 3
    第二章 文獻回顧 4
    第一節 均值-變異數最佳化的奠基 4
    第二節 共變異矩陣估計的改進 5
    第三節 以風險為核心的投資組合策略 6
    第四節 動能效應 7
    第五節 強化投資組合最佳化(EPO)框架 9
    第三章 研究方法 10
    第一節 資料來源與樣本說明 10
    第二節 投資組合再平衡架構 11
    第三節 共變異矩陣估計 13
    第四節 動能訊號建構 17
    第五節 投資組合最佳化方法 19
    第六節 滾動樣本外參數選擇機制 23
    第七節 績效衡量指標 24
    第八節 網格搜尋設計 27
    第四章 實證結果 29
    第一節 0050 與 0051 實際淨值之描述性統計 29
    第二節 整體策略績效比較 31
    第三節 風險導向策略分析 35
    第四節 訊號驅動策略分析 37
    第五節 錨點效果分析 40
    第六節 網格參數敏感度分析 42
    第七節 實務可行性討論 44
    第五章 結論 49
    參考文獻 51
    附錄 53

    Pedersen, L. H., Babu, A., & Levine, A. (2021). Enhanced portfolio optimization. Financial Analysts Journal, 77(2), 124–151.
    Baker, M., Bradley, B., & Wurgler, J. (2011). Benchmarks as limits to arbitrage: Understanding the low-volatility anomaly. Financial Analysts Journal, 67(1), 40–54.
    Blitz, D., Huij, J., & Martens, M. (2011). Residual momentum. Journal of Empirical Finance, 18(3), 506–521.
    Chopra, V. K., & Ziemba, W. T. (1993). The effect of errors in means, variances, and covariances on optimal portfolio choice. The Journal of Portfolio Management, 19(2), 6–11.
    Clarke, R., de Silva, H., & Thorley, S. (2006). Minimum-variance portfolios in the U.S. equity market. The Journal of Portfolio Management, 33(1), 10–24.
    Fama, E. F., & French, K. R. (1996). Multifactor explanations of asset pricing anomalies. The Journal of Finance, 51(1), 55–84.
    Jegadeesh, N., & Titman, S. (1993). Returns to buying winners and selling losers: Implications for stock market efficiency. The Journal of Finance, 48(1), 65–91.
    Laloux, L., Cizeau, P., Bouchaud, J.-P., & Potters, M. (1999). Noise dressing of financial correlation matrices. Physical Review Letters, 83(7), 1467–1470.
    Ledoit, O., & Wolf, M. (2004). Honey, I shrunk the sample covariance matrix. The Journal of Portfolio Management, 30(4), 110–119.
    Maillard, S., Roncalli, T., & Teïletche, J. (2010). The properties of equally weighted risk contribution portfolios. The Journal of Portfolio Management, 36(4), 60–70.
    Markowitz, H. (1954). Portfolio selection. The Journal of Finance, 7(1), 77–91.
    Michaud, R. O. (1989). The Markowitz optimization enigma: Is ‘optimized’ optimal? Financial Analysts Journal, 45(1), 31–42.
    Moskowitz, T. J., Ooi, Y. H., & Pedersen, L. H. (2012). Time series momentum. Journal of Financial Economics, 104(2), 228–250.
    Roncalli, T. (2013). Introduction to risk parity and budgeting. CRC Press.
    Stein, C. (1956). Inadmissibility of the usual estimator for the mean of a multivariate normal distribution. In Proceedings of the Third Berkeley Symposium on Mathematical Statistics and Probability (Vol. 1, pp. 197–206). University of California Press.
    Tobin, J. (1958). Liquidity preference as behavior towards risk. The Review of Economic Studies, 25(2), 65–86.
    Hansen, P. R. (2005). A test for superior predictive ability. Journal of Business & Economic Statistics, 23(4), 365–380.

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