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Neural Differential Equations Jobs (NOW HIRING)

... learning, neural networks, and natural language processing) in a variety of environments using ... calculus/differential equations, with understanding of stochastic processes 4. Demonstrate ...

... learning, neural networks, and natural language processing) in a variety of environments using ... calculus/differential equations, with understanding of stochastic processes 4. Demonstrate ...

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Neural Differential Equations information

What skills and qualifications are needed to work with neural differential equations?

To excel as a Neural Differential Equations Researcher, you need expertise in differential equations, machine learning, and a strong background in mathematics or computer science, usually supported by an advanced degree. Familiarity with deep learning frameworks (such as PyTorch or TensorFlow), programming languages like Python, and experience with numerical solvers or scientific computing libraries is essential. Strong analytical thinking, problem-solving skills, and effective collaboration are crucial soft skills in this role. These capabilities enable researchers to develop, analyze, and improve sophisticated models that bridge machine learning and dynamic systems for impactful scientific and engineering applications.

How do neural differential equations professionals collaborate with data scientists and machine learning engineers?

Professionals working with Neural Differential Equations often collaborate closely with data scientists and machine learning engineers, particularly in interdisciplinary research teams. They may help translate complex dynamical systems into trainable models, guide the integration of continuous-time modeling techniques into machine learning pipelines, and co-develop custom architectures tailored to specific application domains. Effective communication and knowledge-sharing are crucial, as these roles frequently align mathematical modeling with practical data-driven solutions. Regular team meetings and collaborative code reviews are common practices to ensure cohesive progress.

What is the difference between Neural Differential Equations vs Data Scientist?

AspectNeural Differential EquationsData Scientist
Required CredentialsAdvanced degrees in mathematics, computer science, or related fields; knowledge of differential equations and machine learningBachelor's or master's in statistics, computer science, or related fields; strong analytical skills
Work EnvironmentResearch labs, academia, or R&D departments focusing on machine learning modelsCorporate, tech companies, or consulting firms analyzing data and building predictive models
Industry UsageEmerging in AI research, scientific computing, and advanced modelingWidely used across industries for data analysis, business intelligence, and decision-making

Neural Differential Equations focus on integrating differential equations with neural networks for advanced modeling, often requiring specialized mathematical knowledge. Data Scientists analyze and interpret data to inform business decisions, typically with a broader skill set in statistics and data analysis. While both roles involve data and modeling, Neural Differential Equations are more research-oriented and technical, whereas Data Scientists apply these techniques in practical, industry settings.

What other helpful pages are available for Neural Differential Equations?

Other pages related to Neural Differential Equations:

Infographic showing various Neural Differential Equations job openings in the United States as of September 2026, with employment types broken down into 2% As Needed, 76% Full Time, 18% Part Time, and 4% Nights. Highlights an 94% Physical, 1% Hybrid, and 5% Remote job distribution.

Postdoctoral Research Fellowship: Network Thermodynamics of Distributed Computation

Santa Fe, NM • On-site

Santa Fe Institute
Scientific Research and Development Services • 51 - 200 employees

$60 - $80/hr

Other

Re-posted 2 days ago


Job description

The Santa Fe Institute — a private, not-for-profit research and education organization — has an opening for a two-year full-time postdoctoral fellowship. We are seeking a highly motivated scholar with expertise in physics (or in special cases in computer science), who has a desire to apply their expertise to understand the thermodynamic cost of distributed computation, from digital circuits and neural networks to human brains.

The candidate will work with PI David Wolpert on a project investigating how the network coupling the components of the distributed computer controls the tradeoff among the thermodynamic cost of running the computer, the computer's speed, its robustness against component error, and the precise computation it performs. A particular focus will be to see how the hierarchical and / or modular structure of the network controls the tradeoff among these aspects of distributed computers.

The primary tool in this investigation will be "mismatch cost" (MMC), a recently derived strengthening of the second law that applies to all physical systems — in particular those implementing computation — independent of the physical details of those systems. The central challenge, and the focus of this project, is scaling MMC calculations up to systems with very large state spaces and complicated dynamics, using techniques such as coarse-graining (in both time and space), uncertainty quantification, backward differential equations, tensor networks, and Monte Carlo approximation. The project will apply these tools to trained feedforward neural networks, restricted Boltzmann machines, and lightweight LLMs, relating their network topology—modularity, hierarchy, communication structure—to their thermodynamic cost and the difficulty of the computations they perform (including canonical problems relating computer science and thermodynamics, such as KSAT).

This position is based in-person in Santa Fe, NM. The desired start date is no later than June 1, 2027. The term of this position may be extended if appropriate and if funding allows.

Responsibilities:

Collaborate with PI and other team members to advance this project through research, publication, workshop organization, etc.

Develop and apply mismatch-cost theory and large-state-space approximation techniques (e.g., coarse-graining, uncertainty quantification, backward differential equations tensor networks, Monte Carlo) to distributed computational systems

Design, train, and analyze distributed computational systems — such as feedforward neural networks, restricted Boltzmann machines, and lightweight LLMs — to relate their network topology to thermodynamic cost, robustness, and speed, and computational power.

Investigate how the "hardness" of computational problems (e.g., KSAT) relates to the thermodynamic cost of solving them.

Preferred Qualifications:

Ph.D. in Physics, Computer Science, or a related field (by start date).

Background in stochastic thermodynamics, statistical physics, or theoretical computer science (computational complexity).

Familiarity with Monte Carlo methods, uncertainty quantification, backward differential equations, and/or tensor network approximations.

Strong programming skills and interest in interdisciplinary collaboration spanning physics and computer science theory.

SFI is an Equal Opportunity Employer and is committed to fostering a diverse and inclusive academic global community.

Women and members of underrepresented groups are especially encouraged to apply.

U.S. citizenship is not a requirement, however, you must be legally able to work in the US.

SFI will sponsor a J1 Visa for successful candidates.

SFI is not able to sponsor a H1B Visa for candidates.

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