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Jinzi Mac Huang

Jinzi Mac Huang

· Assistant Professor Faculty Fellow of Mathematics, NYU Shanghai

New York University · Mathematics

Active 1959–2026

h-index17
Citations569
Papers5527 last 5y
Funding

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About

Jinzi Mac Huang is an Assistant Professor of Mathematics at NYU Shanghai. His research interests include applied mathematics, fluid dynamics, geophysics, and soft matter physics. He collaborates with the Applied Math Lab at the Courant Institute, the Applied Math Lab Shanghai at NYU Shanghai, and the Joint Physics Lab at the NYU-ECNU Institute of Physics. Huang holds a PhD in Mathematics from the Courant Institute at New York University and a BS in Applied Physics & Applied Mathematics from Zhiyuan College, Shanghai Jiao Tong University. His work involves experimental fluid dynamics and applied mathematics, contributing to understanding shape dynamics, fluid flow, and natural convective dissolution.

Research topics

  • Computer Science
  • Physics
  • Geomorphology
  • Earth science
  • Paleontology
  • Engineering
  • Mathematical analysis
  • Mathematics
  • Mechanics
  • Geology

Selected publications

  • Ultra-sharp pinnacles sculpted by natural convective dissolution

    Proceedings of the National Academy of Sciences · 2020 · 37 citations

    1st authorCorresponding

    The evolution of landscapes, landforms, and other natural structures involves highly interactive physical and chemical processes that often lead to intriguing shapes and recurring motifs. Particularly intricate and fine-scale features characterize the so-called karst morphologies formed by mineral dissolution into water. An archetypal form is the tall, slender, and sharply tipped karst pinnacle or rock spire that appears in multitudes in striking landforms called stone forests, but whose formati…

  • A stable and accurate scheme for solving the Stefan problem coupled with natural convection using the Immersed Boundary Smooth Extension method

    Journal of Computational Physics · 2021 · 33 citations

    1st authorCorresponding
  • Morphological Attractors in Natural Convective Dissolution

    Physical Review Letters · 2022-01-11 · 26 citations

    articleOpen access1st authorCorresponding

    Recent experiments demonstrate how a soluble body placed in a fluid spontaneously forms a dissolution pinnacle-a slender, upward pointing shape that resembles naturally occurring karst pinnacles found in stone forests. This unique shape results from the interplay between interface motion and the natural convective flows driven by the descent of relatively heavy solute. Previous investigations suggest these structures to be associated with shock formation in the underlying evolution equations, wi…

  • Rayleigh–Bénard thermal convection perturbed by a horizontal heat flux

    Journal of Fluid Mechanics · 2022-12-29 · 24 citations

    articleOpen access1st authorCorresponding

    In Rayleigh–Bénard convection, it has been found that the amount of heat passing through the fluid has a power-law dependence on the imposed temperature difference. Modifying this dependence, either enhancing or reducing the heat transfer capability of fluids, is important in many scientific and practical applications. Here, we present a simple means to control the vertical heat transfer in Rayleigh–Bénard convection by injecting heat through one lateral side of the fluid domain and extracting t…

  • The role of shape-dependent flight stability in the origin of oriented meteorites

    Proceedings of the National Academy of Sciences · 2019-07-26 · 22 citations

    articleOpen access

    The atmospheric ablation of meteoroids is a striking example of the reshaping of a solid object due to its motion through a fluid. Motivated by meteorite samples collected on Earth that suggest fixed orientation during flight-most notably the conical shape of so-called oriented meteorites-we hypothesize that such forms result from an aerodynamic stabilization of posture that may be achieved only by specific shapes. Here, we investigate this issue of flight stability in the parallel context of fl…

Frequent coauthors

Education

  • PhD, Mathematics

    New York University

    2018
  • BS, Zhiyuan College

    Shanghai Jiao Tong University

    2013

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