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ヒューリンクス

EstablishmentSeptember 25, 1986
capital9500Ten thousand
addressTokyo/Chuo-ku/5-14 Hakozaki-cho, Nihonbashi
phone03-5642-8380
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last updated:May 21, 2026
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Document Management / Quality Management Document Management / Quality Management
Numerical data analysis/visualization Numerical data analysis/visualization
Statistical analysis/graph analysis Statistical analysis/graph analysis
Mathematical processing / modeling and simulation Mathematical processing / modeling and simulation
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Chemistry / Drug Discovery / Computational Chemistry / Crystallography Chemistry / Drug Discovery / Computational Chemistry / Crystallography
Case study Case study
Mathematical

Mathematical processing / modeling and simulation

This is software with outstanding capabilities in all areas of technical computing, including neural networks, machine learning, image processing, geometry, data science, and visualization. It also allows for extensions to physical modeling and simulation.

Mathematica: A Technical Computing System for Research and Education

Seamlessly from idea to result. It has countless built-in functions.

"Mathematica" is a processing system that incorporates countless functions available across a wide range of fields, from science, engineering, biotechnology, medicine, finance, art, and education to hobbies. It is undoubtedly a tool for users to materialize their ideas and a partner in their research and development, consistently providing surprises and discoveries. 【Features】 ■ An all-in-one integrated system ■ Powerful and user-friendly ■ Seamlessly integrated with the cloud ■ Instant access to real-world data ■ Over 150,000 examples *For more details, please refer to the PDF materials or feel free to contact us.

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1D simulation software "SystemModeler"

A Modelica-based 1D simulation software developed by Wolfram Research, famous for Mathematica.

Wolfram SystemModeler has all the tools necessary for physical modeling and simulation. Wolfram SystemModeler does not require any add-ons and fully supports the Modelica language. When integrated with Mathematica, it provides a comprehensive environment for rapid iteration of integrated analysis, understanding, and system development. It is truly a driving force for insights, innovation, and results.

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[Mathematica Introduction Case] Meiji University Faculty of Advanced Mathematical Sciences

Introducing examples that became powerful tools in the stage of deriving approximate equations.

At Meiji University, Faculty of Comprehensive Mathematical Sciences, Department of Phenomenological Mathematics, we would like to introduce examples of the use of 'Mathematica'. This product has been utilized in research such as the construction of pattern solutions in reaction-diffusion systems, applications of pattern functionality, and explosion problems and their applications. By visualizing, the image of mathematical formulas becomes concrete, and it has been helpful when considering the direction of proofs. 【Case Summary】 ■ The numerical calculation and drawing functions for ordinary differential equations are very simple, so they are used frequently. ■ When illustrating calculation results, the features of this product (such as using Manipulate[] to change parameters and draw graphs) are very useful. *For more details, please download the PDF or feel free to contact us.

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[SystemModeler Implementation Case] Tokyo University of Agriculture and Technology

A case where the suitable installation position of the device was determined through the use of simulation, without the need for repeated prototypes.

We would like to introduce a case where 'SystemModeler' was implemented in the research on constructing a component selection system for a robotic arm using simulations and evaluating the validity of the created simulation model by comparing it with the actual machine at the Department of Mechanical Systems Engineering, Faculty of Engineering, Tokyo University of Agriculture and Technology. By using the simulation model as a substitute for the prototype, we were able to utilize it in the design of the robotic arm by checking the load on the motor and other factors. Since it is component-based, we received feedback that the model can be easily assembled and is user-friendly. 【Research Results (Partial)】 ■ By using the simulation model, we were able to construct a component selection system that assumed the loads applied when the robot was actually operated. ■ By conducting investigations using the simulation model, we were able to derive suitable mounting positions without the need for repeated actual prototypes. *For more details, please download the PDF or feel free to contact us.

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[ChemBioOffice Case Study] The University of Tokyo

An example of a molecule or substance with a three-dimensional structure that can be easily rendered.

We would like to introduce a case where 'ChemBioOffice' was implemented in the research of "considering the connections between molecules" at the University of Tokyo. Since it has become an essential software for creating reports, presentation materials, and planning research projects in the field of organic chemistry, this product was adopted. Among the package, the drawing software ChemBioDraw is used almost daily. We received feedback that users appreciate the intuitive ability to create diagrams, similar to writing chemical structures with a pen or pasting pictures on paper. [Case Overview] - Supports a variety of compounds, including organic compounds, inorganic compounds, polymers, and biomolecules. - Easily allows for the drawing of molecules and substances with three-dimensional structures. - It is compatible with chemical structure search software, enabling convenient uses such as pasting structures drawn in ChemBioDraw directly into the structure input of the search software. *For more details, please download the PDF or feel free to contact us.

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Advanced Simulation 'Mathematica' for Scientific Research

Seamlessly simulating scientific research from idea to result.

In the field of scientific research, advanced simulations are required to elucidate and predict complex phenomena. In particular, precise calculations and flexible data processing capabilities are crucial elements that influence the quality of research. Insufficient computational power and cumbersome interfaces can lead to delays in research and missed opportunities for new discoveries. 'Mathematica' is a powerful tool that embodies the ideas of simulation in scientific research, serving as a partner in research and development, providing surprises and discoveries. 【Usage Scenarios】 - Simulation of complex physical phenomena - Construction of data-driven predictive models - Algorithm development and validation - Design and analysis of mathematical models 【Effects of Implementation】 - Increased efficiency and acceleration of research and development - Promotion of new insights and discoveries - Improved accuracy through advanced computational processing - Easier visualization and sharing of research results

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Visualization of complex formulas and phenomena for education: 'Mathematica'

Bringing ideas from the educational field to life. Equipped with countless functions.

In the educational field, it is required to present complex concepts in an easy-to-understand manner and provide practical exercises in the creation of teaching materials to deepen students' understanding. Particularly in fields such as science, mathematics, and engineering, simulations based on concrete data and visual representations are crucial for enhancing learning effectiveness. Inadequate teaching materials can lead to decreased student motivation and delays in understanding. 'Mathematica' serves as a processing system equipped with countless functions, supporting educators in material creation that embodies ideas and provides students with surprise and discovery in response to these challenges. 【Usage Scenarios】 - Visualization of complex formulas and phenomena - Creation of interactive exercise problems - Development of teaching materials based on data analysis - Introduction to programming learning 【Effects of Implementation】 - Increased student motivation - Promotion of understanding of abstract concepts - Development of practical problem-solving skills - Reduction of the burden on educators in material creation

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Market Risk Modeling for Finance with 'Mathematica'

Accelerating financial risk analysis with countless built-in functions.

In the financial industry, it is essential to accurately analyze complex market fluctuations and diverse risk factors to predict future trends. In particular, advanced computational capabilities and flexible modeling functions are indispensable for evaluating market risk, credit risk, and operational risk. Inadequate analysis can lead to unexpected losses or opportunity costs. 'Mathematica' is a processing system equipped with numerous functions specialized for the financial sector, seamlessly guiding users from ideas to results. 【Use Cases】 - Market risk modeling - Credit risk assessment - Portfolio optimization - Derivative pricing - Algorithmic trading strategy development 【Benefits of Implementation】 - Accelerated advanced risk analysis - Construction of sophisticated predictive models - Support for data-driven decision-making - Promotion of the development of new financial products - Streamlining of the analysis process

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Molecular Structure Visualization and Analysis for Pharmaceuticals 'Mathematica'

Molecular modeling ideas, leading to rapid results. Equipped with countless functions.

In the pharmaceutical industry, molecular modeling requires advanced computational power and flexible data processing for the analysis and simulation of complex molecular structures. Particularly in the early stages of new drug development, accurately predicting the properties of candidate compounds and efficiently screening them significantly impacts the speed and success rate of research and development. Inadequate analysis tools can lead to increased time and costs, as well as potential delays in development. 'Mathematica' serves as an integrated system with countless built-in functions, providing a partner for the realization of ideas and research and development. 【Usage Scenarios】 - Visualization and analysis of molecular structures - Simulation of compound property predictions - Exploration of candidate compounds in drug design - Protein structure analysis - Applications in chemoinformatics 【Effects of Implementation】 - Improved computational efficiency in molecular modeling - Shortened research and development cycles - Promotion of new discoveries and insights - Extraction of insights from complex data

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Mathematical Model Construction for Engineering 'Mathematica'

Built-in countless functions to assist in design optimization.

In the field of engineering, particularly in design optimization, there is a demand for performing complex calculations and simulations accurately and efficiently. Considering various conditions and parameters from the initial to the final stages of design to derive optimal solutions leads to improvements in product performance and reductions in development time. Insufficient analysis or calculation errors can result in redesigns or decreased product performance. 'Mathematica' serves as an essential tool for design optimization, providing seamless support from the realization of ideas to the derivation of results in response to these challenges. 【Usage Scenarios】 - Construction and analysis of complex mathematical models - Exploration of design space through parameter studies - Application of optimization algorithms - Visualization and evaluation of simulation results 【Benefits of Implementation】 - Streamlining and accelerating the design process - Discovery of more accurate design solutions - Reduction of development costs - Improvement of product performance

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Data Feature Extraction for Data Science: 'Mathematica'

Seamlessly from idea to result in data science pattern recognition.

In the field of data science, it is essential to extract meaningful patterns from complex data and utilize them for predictions and decision-making. Particularly in pattern recognition, high-precision analysis and rapid presentation of results significantly influence the speed of research and development. Inadequate analysis tools can lead to oversights and incorrect conclusions. 'Mathematica' is equipped with outstanding capabilities in all areas of technical computation in data science, including neural networks and machine learning, and strongly supports advanced analysis in pattern recognition. 【Usage Scenarios】 - Feature extraction from large datasets - Development of anomaly detection algorithms - Pattern identification in image recognition - Trend analysis of time series data 【Benefits of Implementation】 - Improved pattern recognition accuracy - Reduced analysis time - Promotion of new insights discovery - Enhanced efficiency in research and development

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Building Demand Forecasting Models for the Energy Industry 'Mathematica'

Advanced energy demand forecasting. Equipped with countless functions.

In the energy industry, accurate demand forecasting is essential for stable supply and efficient operations. In particular, responding to demand fluctuations caused by climate change and social conditions requires advanced analytical capabilities and rapid data processing. Uncertain forecasts can lead to opportunity losses and increased costs due to oversupply or shortages. 'Mathematica' serves as a processing system equipped with countless functions, becoming a partner in the realization of ideas and research and development, providing surprises and discoveries. 【Usage Scenarios】 - Building demand forecasting models based on past weather data, economic indicators, and event information - Improving forecasting accuracy through real-time data acquisition and analysis - Identifying future demand patterns using machine learning 【Benefits of Implementation】 - Optimization of inventory management and power generation planning through improved demand forecasting accuracy - Contribution to the stabilization of energy supply and cost reduction - Discovery of new business opportunities

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Data analysis of manufacturing lines using 'Mathematica' for the manufacturing industry.

Supporting quality control in manufacturing. Seamlessly from ideas to results.

In quality control within the manufacturing industry, maintaining stable product quality and early detection and investigation of defects are essential. In particular, complex data analysis and understanding subtle variations in the manufacturing process are directly linked to product reliability. Inappropriate analysis or decisions not based on data can lead to quality deterioration and production losses. 'Mathematica' serves as a processing system equipped with countless functions, becoming a partner in the realization of ideas and research and development, providing surprises and discoveries. 【Usage Scenarios】 - Anomaly detection through data analysis of manufacturing lines - Performance prediction and quality improvement of products - Statistical analysis and visualization of experimental data - Automation of appearance inspection using image processing 【Benefits of Implementation】 - Increased efficiency in quality control operations - Improvement and stabilization of product quality - Reduction in defect occurrence rates - Rapid decision-making based on data

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Orbital Design and Analysis of Satellites for Space Development 'Mathematica'

Seamless orbital calculations. Equipped with countless functions.

In the field of space development, accurate orbital calculations for satellites and spacecraft are essential for mission success. In particular, precise orbital predictions that take into account complex gravitational fields and perturbations lead to safe and efficient operations. Inaccurate calculations can pose risks such as orbital deviations and fuel wastage. 'Mathematica' has countless built-in functions available in the fields of science and engineering, supporting advanced orbital calculations. [Usage Scenarios] - Orbital design and analysis for satellites - Orbital planning for interplanetary missions - Perturbation calculations in orbit - Planning for orbital maneuvers [Effects of Implementation] - Increased mission success rates through high-precision orbital calculations - Accelerated development cycles due to reduced computation time - Modeling and simulation of complex physical phenomena - Utilization as a research and development partner

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Using 'Mathematica' for noise reduction in medical imaging

Transforming ideas in medical image analysis into rapid results. Equipped with countless functions.

In the field of medical imaging analysis, advanced data processing capabilities are required to improve diagnostic accuracy and discover new insights. In particular, capturing subtle changes from complex image data and conducting quantitative evaluations are crucial for diagnostic support and research and development. Inadequate analysis tools can lead to oversights and incorrect judgments. 'Mathematica' incorporates numerous essential functions for medical image analysis, such as image processing, neural networks, and machine learning, supporting everything from the realization of ideas to the derivation of results. 【Use Cases】 - Noise reduction and enhancement of medical images - Automation of lesion detection and segmentation - Quantitative analysis based on image data - Development of diagnostic support models using machine learning 【Benefits of Implementation】 - Contributes to improved diagnostic accuracy - Reduces analysis time and enhances efficiency - Promotes new research and development

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Economic Data Statistical Modeling 'Mathematica' for Economics

Seamlessly from idea to result in economic statistical modeling.

In the field of economics, intricate data analysis and statistical modeling require precise calculations and flexible responses. Particularly in forecasting economic phenomena and formulating policies, building accurate models and deriving rapid results are crucial. Inappropriate analytical tools can lead to incorrect conclusions and inefficient decision-making. Mathematica is a processing system equipped with countless functions to meet the needs of statistical modeling in economics. 【Use Cases】 - Statistical modeling of economic data - Construction of econometric models - Simulation analysis - Development of forecasting models 【Benefits of Implementation】 - Increased efficiency in advanced statistical analysis - Realization of highly accurate economic forecasts - Acceleration of research and development - Promotion of new discoveries and insights

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Traffic Volume Data Analysis and Future Forecasting for Transportation 'Mathematica'

Seamlessly predict traffic flow. It has countless built-in functions.

In the field of transportation, accurate traffic flow predictions are required for urban planning, infrastructure development, and accident prevention. In particular, predictions that take into account complex traffic networks and diverse vehicle movements are essential for efficient road operations and ensuring safety. Inadequate predictions can lead to worsening congestion and increased accident risks. 'Mathematica' is a processing system that incorporates countless functions available in the fields of science and engineering, supporting complex calculations and analyses in traffic flow predictions. 【Application Scenarios】 - Analysis of traffic volume data and future predictions - Optimization of signal control - Simulation of congestion occurrence - Operation planning for public transportation 【Effects of Implementation】 - Realization of more accurate traffic flow predictions - Mitigation of congestion and reduction of travel time - Increased efficiency in urban planning and infrastructure development - Establishment of a safe traffic environment

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