Springer Math

11/06/2025

UMI https://umi.dm.unibo.it/premi-old/book-prize-of-the-unione-matematica-italiana/ and Springer https://link.springer.com/series/7172/books?srsltid=AfmBOoozhFR-qIqyHzehfiG8NiFtIHfAZFsdRQSRnYdSteXPwGkTJhV8 are glad to announce the 2025 UMI Book Prize Award. This Prizehttps://umi.dm.unibo.it/wp-content/uploads/2025/11/Book-Prize-UMI_Announcement-of-the-edition-2025_final_version.pdf is established to honour an excellent, original monograph in any field of mathematics.

11/05/2025

📘 New Release from SpringerMath!

We’re excited to announce the publication of Coupling and Ergodic Theorems for Semi-Markov-Type Processes II 📖 Semi-Markov Processes and Multi-Alternating Regenerative Processes with Semi-Markov Modulation 👉 Get your copy here: https://link.springer.com/book/10.1007/978-3-031-89315-5

This is the second volume in a groundbreaking two-part monograph on ergodic theorems—cornerstones of stochastic process theory. While Volume I focused on Markovian and regenerative models, this new volume expands the horizon to semi-Markov and multi-alternating regenerative processes, offering explicit power and exponential convergence bounds.

🔍 What’s inside:

A constructive probabilistic framework using coupling theorems and artificial regeneration

Applications to semi-Markov Monte Carlo algorithms and perturbed queuing systems

Many results published here for the first time

Self-contained chapters ideal for researchers, advanced students, and upper-level coursework

Whether you're working in probability theory, applied mathematics, or algorithmic modeling, this volume is a must-have for your library.

📚 Dive into the next level of stochastic process theory today!

The book offers a powerful and constructive probabilistic framework by employing coupling ergodic theorems presented in the first volume.

11/04/2025

In the mid-19th century, Bernhard Riemann conceived of a new way to think about mathematical spaces, providing the foundation for modern geometry and physics.

10/29/2025

📘 Exciting New Release from Springer Nature!

Thrilled to share the launch of Coupling and Ergodic Theorems for Semi-Markov-Type Processes I by Dmitrii Silvestrov—a deep dive into the probabilistic foundations of semi-Markov processes, coupling methods, and ergodic behavior. This is a must-have for researchers in stochastic processes, applied probability, and mathematical modeling.

Explore the book and grab your copy here: 👉 https://link.springer.com/book/10.1007/978-3-031-89311-7

Congratulations to Professor Silvestrov on this important contribution to the field! 🎉

This book delves into ergodic theorems with explicit power and exponential convergence bounds for Markov and regenerative processes.

10/21/2025

2025 Shaw Prize Laureate in Mathematical Sciences, Kenji Fukaya
https://www.springernature.com/.../20251021.../27821726
Congratulations!

Kenji Fukaya receives the 2025 Shaw Prize for his pioneering work on symplectic geometry, especially for envisioning the existence of a category — nowadays called the Fukaya category — consisting of Lagrangians on a symplectic manifold, for leading the monumental task of constructing it, and for his subsequent ground-breaking and impactful contributions to symplectic topology, mirror symmetry, and gauge theory. The prize is endowed with 1.2 million US dollars and has been awarded on 21 October in Hong Kong.

🎖️List of Shaw Prize Laureates in Mathematical Sciences
2025 Fukaya, Kenji
2024 Sarnak, Peter
2023 Drinfeld, Vladimir; Yau, Shing-Tung
2022 Alon, Noga; Hrushovski, Ehud
2021 Bismut, Jean-Michel; Cheeger, Jeff
2020 Beilinson, Alexander; Kazhdan, David
2019 Talagrand, Michel
2018 Caffarelli, Luis A.
2017 Kollár, János; Voisin, Claire
2016 Hitchin, Nigel J.
2015 Faltings, Gerd; Iwaniec, Henryk
2014 Lusztig, George
2013 Donoho, David L.
2012 Kontsevich, Maxim
2011 Christodoulou, Demetrios; Hamilton, Richard S.
2010 Bourgain, Jean
2009 Donaldson, Simon K.; Taubes, Clifford H.
2008 Arnold, Vladimir; Faddeev, Ludwig
2007 Langlands, Robert; Taylor, Richard
2006 Mumford, David; Wu, Wentsun
2005 Wiles, Andrew John
2004 Chern, Shiing-Shen

🏛️Mathematicians in the Shaw Prize Selection Committee in History
Ambrosio, Luigi ’21-’22;
Atiyah, Michael ’06-’10 (Chair), ’11;
Ball, John M ’16-’17;
Bergeron, Nicolas ’20-’21;
Bourguignon, Jean-Pierre ‘04-’05;
Buffa, Annalisa ’17-’18;
Chan, Tony F ’12-’13;
De Concini, Corrado ’14-’15;
Eisenbud, David ’16-’17;
Eliashberg, Yakov ’13;
Esnault, Hélène ’19-’20, ’22-’25 (Chair);
Faltings, Gerd ’22-’23;
Griffiths, Phillip A ’04-’07;
Gowers, William Timothy ’12-’16, ’17-’21 (Chair);
Hironaka, Heisuke ’06-’07;
Kazhdan, David ’10-’11;
Kenig, Carlos ’25;
Khare, Chandrashekhar ’25;
Kobayashi, Toshiyuki ’20-’21;
Kumagai, Takashi ’22-’23;
Lin, Chang-Shou ’04-’05;
Ma, Zhi-Ming ’08-’09;
Manin, Yuri ’08-’09;
McDuff, Dusa ’17-’18;
Mochizuki, Takuro ’25;
Mok, Ngaiming ’23-’25;
Morawetz, Cathleen S ’08-’09;
Morgan, John W ’14;
Mumford, David B ’08-’09;
Novikov, Sergei P ’06-’07;
Oh, Hee ’24;
Otto, Felix ’18-’19;
Sarnak, Peter C ’10, ’11-’16 (Chair);
Seidel, Paul ’19-’20;
Siu, Yum-Tong ’11;
Uhlenbeck, Karen K ’21-’22;
Vogan, Jr, David A ’14-’15;
Voisin, Claire ’12-’13;
Werner, Wendelin ’18-’19;
Wright, Margaret ’10-’11;
Wu, Wentsun ’04-’05 (Chair);
Yang, Le ’04-’05;
Yau, Horng-Tzer ’23-’24;
Zhang, Gongqing ’06-’07

10/17/2025

Ramanujan Prize 2025 goes to Claudio Muñoz

🎉 We are thrilled to announce that Claudio Muñoz, editor for Partial Differential Equations and Applications, has been awarded the 2025 ! 🏅

The prize recognizes his outstanding work on the long-time behaviour of solutions in mathematical physics.

👏 Congratulations, Claudio!

10/07/2025

📘 New Book Release!

An Introduction to the Modern Martingale Theory and Applications: An Analytic View
By Wilfredo Urbina-Romero and Ricardo Rios

Martingale theory stands as one of the central pillars of modern probability, connecting ideas from classical analysis to stochastic processes and beyond.

This new textbook offers a comprehensive and accessible introduction to both the classical foundations and modern developments of martingale theory. Beginning with historical insights and key building blocks such as the Rademacher, Haar, and Walsh functions, the authors lead readers through conditional probability, Doob’s classical framework, and advanced topics including Burkholder’s inequalities, the Burkholder–Davis–Gundy inequality, and good-lambda inequalities.

The book concludes with a broad range of applications, demonstrating martingale theory’s influence on Banach space theory, harmonic analysis, and other areas of mathematics.

Designed for graduate students and researchers in probability and analysis, this text serves as both a rigorous introduction and a valuable reference for continued study.

👉 Learn more or get your copy here:
🔗 https://link.springer.com/book/10.1007/978-3-031-88903-5

Martingale theory is a cornerstone of modern probability, offering a natural extension of the study of sums of independent random variables.

10/04/2025

📕SeMA Journal has been accepted for indexing in Web of Science. Content will be available in early 2026, and the journal will receive an Impact Factor in June 2026.

Thank you to all our wonderful Editors, Reviewers and Authors! 👏👏👏
https://link.springer.com/journal/40324/updates/27816100

10/03/2025

Here are the new titles we published in September 25 in Math&Stats, with direct links to the product pages:

http://tinyurl.com/2p9prpfs

10/02/2025

📢 New Book Release!

We are excited to announce the publication of Equilibrium Problems: Existence, Stability, and Approximation by Lam Quoc Anh, Phan Quoc Khanh, and Nguyen Hong Quan. 🎉

This book provides a systematic and comprehensive exposition of cutting-edge research on equilibrium problems, focusing on three central aspects of the theory: existence, stability, and approximation. It also highlights numerous applications and particular cases, making it a valuable resource across mathematics, optimization, and applied sciences.

👉 Whether you are a graduate student looking for a deep course reference or a researcher working in optimization, mathematical economics, operations research, management science, or related areas, this book offers profound insights and up-to-date knowledge.

📖 Learn more and get your copy here: https://link.springer.com/book/10.1007/978-3-031-89003-1

🔗 Equilibrium Problems: Existence, Stability, and Approximation

This book is a systematic and comprehensive exposition of the state-of-the-art research results in the literature on equilibrium problems.

10/01/2025

Springer Nature Journal of Mathematical Sciences
Call for Papers: Special Issue “Research in Modern Analysis by Young Mathematicians”

This special issue is a collection of selected articles by young researchers with a team of editors also composed of early-career mathematicians. It aims to publish high-quality original scientific papers in various fields of mathematics, including the broad field of harmonic analysis, its applications, and related fields such as PDEs, approximation theory, and operator theory. It also welcomes contributions in other areas of mathematics that can be described as general analysis and applications.

A prerequisite for the publication of an article in this issue is that at least one of the co-authors must be under the age of 35.

For more details please visit journal homepage: https://link.springer.com/journal/10958/updates/27803592

09/29/2025

Volume 113 Issue 4 (August 2025)

Special Issue: On Paraconsistency
Edited by Nasieniewski Marek and Pietruszczak Andrzej 🇵🇱

til November 6, 2025
🔓Download now 👉 https://link.springer.com/journal/11225/volumes-and-issues/113-4