Conference Information

MTNS 2026: International Symposium on the Mathematical Theory of Networks and Systems

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Submission Date:
2026-02-16
Notification Date:
2026-04-20
Conference Date:
2026-08-17
Location:
Waterloo, Ontario, Canada
Years:
27
ICORE: C   Viewed: 880   Tracked: 0   Attend: 0

Conference Partner Index (CP-I)

54.0 / 100
Ranked #940 of 5,689 conferences · Top 17%
Academic recognition (35%)
58
Submission selectivity (20%) No data - scored at the neutral baseline of 50 —
Editions held (20%)
90
Community attention (10%)
5
Public record completeness (15%)
35

Inputs used: Listed as ICORE C · Editions on record: 27 · Researchers who opened this page in the past 24 months: 1

Missing from the public record: Historical acceptance rates (+4.5) · Past editions (+3.0) · Best-paper records (+2.3)
Organizers can add these from this page after claiming the conference; scores are recomputed nightly. How to raise this score

Confidence 80% - the share of the score backed by observed data rather than the neutral baseline. How this score is calculated · Browse the ranking · Algorithm version 1.1 · Computed 2026-10-01

Call For Papers

MTNS 2026 (International Symposium on the Mathematical Theory of Networks and Systems) is a ICORE C conference held in Waterloo, Ontario, Canada on 2026-08-17. The paper submission deadline is 2026-02-16. Acceptance notifications are sent on 2026-04-20.

MTNS is a major symposium in the general area of mathematical systems theory, networks and control. The symposium is interdisciplinary and attracts mathematicians, engineers and researchers working in all aspects of systems theory and its applications. The symposium is held every two years. Mathematical methods which play a role in the areas mentioned above stem from a broad range of fields of pure and applied mathematics, including ordinary and partial differential equations, real and complex analysis, numerical analysis, probability theory and stochastic analysis, operator theory, linear and commutative algebra as well as algebraic and differential geometry. Application areas range from biology, communications and mathematical finance to problems in electrical, mechanical, aerospace and chemical engineering, and robotics.
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