Finance & AI

Finance & AI

ISSN: 0000-0000 · EN

Finance & AI is an open-access, peer-reviewed journal exploring the intersection of financial science and artificial intelligence. The journal publishes original research on machine learning for financial modeling, NLP for market analysis, algorithmic trading, AI-driven risk management, explainable...
Vol. 1, No. 1 (2026) — Finance & AI on MathAI 2026

Vol. 1, No. 1 (2026) — Finance & AI on MathAI 2026

Special Issue EN APC: Free Deadline: 30 Apr 2026
This special issue includes extended and substantially revised versions of selected papers presented at the MathAI 2026 Conference on Mathematics and Artificial Intelligence. Submissions to this issue were open to conference participants and were selected based on their relevance and scientific quality. All submissions included in this issue have undergone peer review as part of the conference evaluation process (e.g., via the OpenReview platform) and were subsequently subject to additional editorial assessment by the journal’s editorial board to ensure their originality, scientific contribution, and suitability for journal publication. Authors were required to submit extended versions of their conference papers with significant new content. This issue covers research in the mathematical foundations of artificial intelligence, optimization, statistical learning, neural network theory, and computational methods. Publication model: Special issue based on conference-reviewed and extended submissions (MathAI 2026).
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Articles (4)

A multicriteria neural networkbased approach to adaptive investment portfolio formation

Стас Худяков, Dinets Daria Aleksandrovna, Sergey Barykin

Art. 1
Embedding Performance into Decision Logic: A KPI-Driven Framework for Omnichannel Logistics Networks under Uncertainty

Zhang Wenye, Sergey Barykin

Art. 2
DIGITAL TWIN MODEL OF INVESTMENT CASH FLOWS IN DISTRIBUTED LEDGER ENVIRONMENT WITH NEURAL NETWORK FORECASTING

Kirill, Sergey Barykin, Dinets Daria Aleksandrovna

Art. 3
Calibration under Sparse Data: Robust Canonical Surface Estimation from Transaction Bars

Ekaterina Bagantsova

Art. 4