Using the quantitative approach of physicists, the team developed experimental tools to measure precisely the bacterial response to antibiotics, and developed
a mathematical model of the process.
Hao and his colleagues conducted
mathematical modeling of the processes that generate Mercury's magnetic field.
«For conventional
mathematical models of this process pattern formation of MinE and MinD on the membrane can only work if the concentration of MinE is less than that of MinD,» says Jonas Denk, a PhD student in Frey's team and joint first author of the new paper.
Dr. Greg Foley: Engineering design and analysis of membrane filtration systems, General
mathematical modelling of processes.
Not exact matches
Whitehead used «the
mathematical model» to represent the pattern within the
process and the «genetic - functional
model» to represent the ontological ultimacy
of the historic
process.
Computer simulations have become a useful part
of mathematical modelling of many natural systems in physics, chemistry and biology, human systems in economics, psychology, and social science and in the
process of engineering new technology, to gain insight into the operation
of those systems.
It also brings to bear new ways
of using information technology, combined with
mathematical models based on biological rather than physical
processes.
Due to the real «go on ice» researchers receive the unique scientific data, which is then used in construction
of mathematical models among them are integral characteristics
of the
processes (the diameter and depth
of explosive lanes, etc.).
«This is precisely why a comprehensive
mathematical model is so useful: we use accessible data from the production
process in real time, such as the concentration
of various substances in the bioreactor, and use our computer
model to calculate the most probable state
of the
process.»
By studying liquid plugs in simple glass tubes, he developed a
mathematical model describing liquid transport
process in each generation
of the airway tree.
Any results that are reported to constitute a blinded, independent validation
of a statistical
model (or
mathematical classifier or predictor) must be accompanied by a detailed explanation that includes: 1) specification
of the exact «locked down» form
of the
model, including all data
processing steps, algorithm for calculating the
model output, and any cutpoints that might be applied to the
model output for final classification, 2) date on which the
model or predictor was fully locked down in exactly the form described, 3) name
of the individual (s) who maintained the blinded data and oversaw the evaluation (e.g., honest broker), 4) statement
of assurance that no modifications, additions, or exclusion were made to the validation data set from the point at which the
model was locked down and that neither the validation data nor any subset
of it had ever been used to assess or refine the
model being tested
Replacement alternative methods include the use
of data concerning the physicochemical properties
of chemicals; predictions based on structure - activity relationships, including the use
of qualitative and quantitative
mathematical models; the biokinetic
modelling of physiological, pharmacological, and toxicological
processes; experiments on lower organisms not classed as?
To explore the role
of bias in peer review, Day created a simplified
mathematical model of the review
process.
She set up a collaboration with a colleague in her husband's department who was working on a
mathematical model of a biological
process she was knowledgeable about.
Until now this type
of analysis has been a tedious
process that involves comparing actual images
of lenses with a large number
of computer simulations
of mathematical lensing
models.
These statistical fluctuations produce the background noise that makes it so difficult for
mathematical models to provide clear predictions with respect to individual iterations
of such probabilistic
processes.
They test their hypotheses about the universe by developing
mathematical models that describe the underlying complex physical
processes and run them on high - performance computers trying to reproduce the evolution
of the Universe over billions
of years.
The
process consists in knowing the type
of proteins in charge
of metabolizing the drugs (enzymes) for each patient which would, helped by a
mathematical model, allow to establish the exact dose needed
of the immunosuppressive drugs required.
They transform their knowledge about the physical
processes forming our universe into
mathematical models and simulate the evolution
of our universe on high - performance computers over billions
of years.
Method development comprises construction and analysis
of mathematical models that describe complex scientific, technical as well as socio - economic
processes, the development
of efficient algorithms for simulation or optimization
of such
models, accompanying development
of visualization, large scale data management and data analysis techniques, and transfer
of algorithms into efficient software and high performance computing techniques.
Schall, Gordon Logan and Thomas Palmeri are linking the dynamics
of neuron signals to cognitive
processes through the use
of mathematical models.
At ZIB we aim at understanding biological and biochemical
processes with a high spatio - temporal resolution by extracting biological structures from large - scale microscopy and by
mathematical modeling of biological networks.
This explains how
mathematical modelling makes teaching and learning
of mathematics more effective and interesting.In this presentation various steps involved in the
process of mathematical modelling is explained with examples.
undertake a range
of mathematical operations, applications and
processes including measuring, counting, estimating, calculating, drawing,
modelling and discussing (the underlying
mathematical skills and knowledge required to undertake the required investigations or tasks);
Teachers with more
mathematical knowledge for teaching were more likely to supply
mathematical explanations, to use better concrete
models of mathematical processes, and to «translate» more accurately between students» everyday language and
mathematical language.
FEATURES 18 Teacher guide activities that
model concrete representations
of abstract
mathematical concepts Teacher support that provides in - depth discussions
of mathematical content and critical thinking Easy - to - use resources that offer classroom — tested lesson plans targeting the big ideas
of math 8 Math Cooperation Mats that allow students to work collaboratively on a task The mats provide a checklist
of the problem - solving
process Pattern Blocks classroom kit
of manipulatives in a durable, easy - to - clean plastic tote PRODUCT PERKS Teacher Guide - Features 18 rich tasks that teach content and practice standards using the most common manipulatives.
FEATURES 18 Teacher guide activities that
model concrete representations
of abstract
mathematical concepts Teacher support that provides in - depth discussions
of mathematical content and critical thinking Easy - to - use resources that offer classroom — tested lesson plans targeting the big ideas
of math 8 Math Cooperation Mats that allow students to work collaboratively on a task The mats provide a checklist
of the problem - solving
process Base Ten Blocks classroom kit
of manipulatives in a durable, easy - to - clean plastic tote PRODUCT PERKS Teacher Guide - Features 18 rich tasks that teach content and practice standards using the most common manipulatives.
Based on a new learning
model developed by Stanford that reframes the
process of learning math for digital natives: Understand - Apply - Create, Redbird Mathematics systematically progresses students to
mathematical mastery.
Features 18 Teacher guide activities that
model concrete representations
of abstract
mathematical concepts Teacher support that provides in - depth discussions
of mathematical content and critical thinking Easy - to - use resources that offer classroom — tested lesson plans targeting the big ideas
of math 8 Math Cooperation Mats that allow students to work collaboratively on a task The mats provide a checklist
of the problem - solving
process Base Ten Blocks classroom kit
of manipulatives in a durable, easy - to - clean plastic tote Includes Teacher resource book Corresponding manipulative kit Math cooperation mat
Let's stay within the convenes
of Chapter 2 and explore the
mathematical process of modeling that embodies each
of those Reasoning Habits.
Within the structure for thinking about the mathematics: analyzing the problem, implementing a strategy, seeking and using connections, and reflecting on a solution, I believe that
mathematical modeling fits within each
of those structures /
processes of thinking.
The primary requirements
of the work are (a) professional competence in applying the theoretical foundations
of computer science, including computer system architecture and system software organization, the representation and transformation
of information structures, and the theoretical
models for such representations and transformations; (b) specialized knowledge
of the design characteristics, limitations, and potential applications
of systems having the ability to transform information, and
of broad areas
of applications
of computing which have common structures,
processes, and techniques; and (c) knowledge
of relevant
mathematical and statistical sciences.
In addition to viewing the art, guests were invited to explore Man Ray's artistic
process by making our own photographs
of mathematical models and utilizing Instagram to add artistic effects, with «InstaManRay.»
At the end
of the day the
models are just
mathematical representations
of climatic (or meteorological)
processes as they are understood by the people who develop them.
Consisting
of hundreds
of inter-related
mathematical equations that are
processed on super-computers, these
models are adapted from those used for weather - forecasting.
These maps rely on
mathematical models that
process raw data on the amounts
of microwave radiation that reach a variety
of satellite sensors from cloud ice content and the land and ocean surfaces below.
So it seems to me that the simple way
of communicating a complex problem has led to several fallacies becoming fixed in the discussions
of the real problem; (1) the Earth is a black body, (2) with no materials either surrounding the systems or in the systems, (3) in radiative energy transport equilibrium, (4) response is chaotic solely based on extremely rough appeal to temporal - based chaotic response, (5) but at the same time exhibits trends, (6) but at the same time averages
of chaotic response are not chaotic, (7) the
mathematical model is a boundary value problem yet it is solved in the time domain, (8) absolutely all that matters is the incoming radiative energy at the TOA and the outgoing radiative energy at the Earth's surface, (9) all the physical phenomena and
processes that are occurring between the TOA and the surface along with all the materials within the subsystems can be ignored, (10) including all other activities
of human kind save for our contributions
of CO2 to the atmosphere, (11) neglecting to mention that if these were true there would be no problem yet we continue to expend time and money working on the problem.
The
models and forecasts
of the IPCC «is incorrect because only are based on
mathematical models and presented results at scenarios that do not include, for example, solar activity,» said the specialist also in image
processing and signs and prevention
of natural disasters.
Another area where
mathematical approaches provide advances in remote solar design is in the
process of creating a 3D site
model.
A
model is a
mathematical representation
of a real - world physical
process.
In 3D assimilation, the observational data is incorporated into the
model every 6 hours using a complicated statistical interpolation scheme that is not necessary if only wind data is used (as proved in the
mathematical analysis
of the
process and demonstrated in Sylvie Gravel's manuscript).
Image restoration is a kind
of process where we try to understand the
mathematical model which describes a specific defect and, inverting it, tries to restore an image as much as possible close to a hypothetical original without the defect (for example correcting a blurred image or lens distortion).
Lloyd Webb, Cylance's Director
of Sales Engineering for EMEA, explains the
process: «On a daily basis we'll take feeds
of malware and learn from that malware, and twice a year we'll put out a brand - new
mathematical model.
• Hands - on experience in developing and implementing analytic and
mathematical models for testing supply chain sequences • Highly skilled in designing, developing and adapting statistical and econometric techniques to analyze supply chain management problems and roadblocks • Effectively able to determine and implement strategic plans to ensure prompt problem resolution • Skilled in performing researching activities to and economic analysis and initiating new studies • Proven ability to develop and implement risk mitigation plans to ensure smooth supply chain operations • Track record
of defining and implementing metrics to enable effective sourcing and supplier performance management • Deep insight into key performance indicators (KPIs) that measure and improve sourcing and supply chain performance • Competent at utilizing influence management skills to negotiate movement
of products in order to meet bulk deal demands • Proficient in reporting n field cycle count
processes in sync with regulatory requirements
of the company • Proven ability to manage established inventory levels in accordance to inventory levels dictated by set business
models