Moreover, given the importance of mathematical modeling and the applications to high level mathematics, it provides the field of mathematics psychology with insight regarding affect, in relation to mathematical modeling.

Section I.- Commentary: Commentary on Affect, Cognition and Metacognition in Mathematical Modelling .- Chapter 1: The construct of affect in mathematical modelling.- Chapter 2: Metacognition in mathematical modelling-an overview.- Chapter 3: Principles for designing research settings to study spontaneous metacognitive activity.- Chapter 4: Engagement structures and the development of mathematical ideas.- Commentary: The what and why of modeling.- Commentary: Engaging students in mathematical modeling: Themes and issues.- Chapter 5: Exploring a conative perspective on mathematical engagement.- Chapter 6: Exploring teachers’ epistemic beliefs and emotions in inquiry-based teaching of mathematics.- Chapter 7: Mathematics learning experiences: The practice of happiness and the happiness of practice.- Chapter 8: Development of modelling routines and its relation to identity construction.- Commentary: Commentary on section III: Connections to theory and practice.- Chapter 9: Flow and mathematical modelling: Issues of balance.- Chapter 10: The complex relationship between mathematical modelling and attitude towards mathematics.- Chapter 11: Teaching modeling problems and its effects on students’ engagement and attitude toward mathematics.- Chapter 12: Affect and mathematical modelling assessment-A case study on students’ experience of challenge and flow during a compulsory mathematical modelling task by engineering students.- Chapter 13: Flow and Modelling.- Chapter 14: A coda on affect.

In the book, the relationship between affect and modeling is discussed because, as educational psychologists have suggested for decades, affect directly influences achievement. Moreover, given the importance of mathematical modeling and the applications to high level mathematics, it provides the field of mathematics psychology with insight regarding affect, in relation to mathematical modeling. By doing so it helps determine the degree to which understanding of mathematics and understanding affect in mathematical modeling episodes may have a direct effect on cognition. 

Re-visits terminology used nearly 200 years ago by Pinel Helps readers develop understanding of the relationship between affect and mathematical modelling from an international perspective Provides insight on affective states while problem solvers create mathematical models

GPSR Compliance The European Union's (EU) General Product Safety Regulation (GPSR) is a set of rules that requires consumer products to be safe and our obligations to ensure this. If you have any concerns about our products you can contact us on ProductSafety@springernature.com. In case Publisher is established outside the EU, the EU authorized representative is: Springer Nature Customer Service Center GmbH Europaplatz 3 69115 Heidelberg, Germany ProductSafety@springernature.com