Lynn Fuchs

Dr. Lynn Fuchs


Research Focus & Metrics

Academic Career Length

41Years (1986-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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3 January 2006 in Reading Research Quarterly
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Journal Article
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DFDouglas Fuchs
Douglas Fuchs
LFLynn Fuchs
Lynn Fuchs

1 January 2020 in American Psychologist
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Journal Article
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EGElena L. Grigorenko
Elena L. Grigorenko
DCDonald L. Compton
Donald L. Compton
LFLynn Fuchs
Lynn Fuchs
RWRichard K. Wagner
Richard K. Wagner
EWErik G. Willcutt
Erik G. Willcutt
JFJack M. Fletcher
Jack M. Fletcher
Specific learning disabilities (SLDs) are highly relevant to the science and practice of psychology, both historically and currently, exemplifying the integration of interdisciplinary approaches to human conditions. They can be manifested as primary conditions-as difficulties in acquiring specific academic skills-or as secondary conditions, comorbid to other developmental disorders such as attention-deficit hyperactivity disorder. In this synthesis of historical and contemporary trends in research and practice, we mark the 50th anniversary of the recognition of SLDs as a disability in the United States. Specifically, we address the manifestations, occurrence, identification, comorbidity, etiology, and treatment of SLDs, emphasizing the integration of information from the interdisciplinary fields of psychology, education, psychiatry, genetics, and cognitive neuroscience. SLDs, exemplified here by specific word reading, reading comprehension, mathematics, and written expression disabilities, represent spectrum disorders, each occurring in approximately 5% to 15% of the school-aged population. In addition to risk for academic deficiencies and related functional social, emotional, and behavioral difficulties, those with SLDs often have poorer long-term social and vocational outcomes. Given the high rate of occurrence of SLDs and their lifelong negative impact on functioning if not treated, it is important to establish and maintain effective prevention, surveillance, and treatment systems involving professionals from various disciplines trained to minimize the risk and maximize the protective factors for SLDs. (PsycINFO Database Record (c) 2020 APA, all rights reserved).

1 June 2004 in School Psychology Review
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Journal Article
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LFLynn Fuchs
Lynn Fuchs
(2004). The Past, Present, and Future of Curriculum-Based Measurement Research. School Psychology Review: Vol. 33, No. 2, pp. 188-192.

1 January 2010 in Developmental Psychology
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Journal Article
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LFLynn Fuchs
Lynn Fuchs
DGDavid C. Geary
David C. Geary
DCDonald L. Compton
Donald L. Compton
DFDouglas Fuchs
Douglas Fuchs
CHCarol L. Hamlett
Carol L. Hamlett
CSChristopher Schatschneider
Christopher Schatschneider
The purpose of this study was to examine the interplay between basic numerical cognition and domain-general abilities (such as working memory) in explaining school mathematics learning. First graders (N = 280; mean age = 5.77 years) were assessed on 2 types of basic numerical cognition, 8 domain-general abilities, procedural calculations, and word problems in fall and then reassessed on procedural calculations and word problems in spring. Development was indexed by latent change scores, and the interplay between numerical and domain-general abilities was analyzed by multiple regression. Results suggest that the development of different types of formal school mathematics depends on different constellations of numerical versus general cognitive abilities. When controlling for 8 domain-general abilities, both aspects of basic numerical cognition were uniquely predictive of procedural calculations and word problems development. Yet, for procedural calculations development, the additional amount of variance explained by the set of domain-general abilities was not significant, and only counting span was uniquely predictive. By contrast, for word problems development, the set of domain-general abilities did provide additional explanatory value, accounting for about the same amount of variance as the basic numerical cognition variables. Language, attentive behavior, nonverbal problem solving, and listening span were uniquely predictive.

25 April 2012 in Journal of Learning Disabilities
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LFLynn Fuchs
Lynn Fuchs
SVSharon Vaughn
Sharon Vaughn
In this introduction to this special issue, “A Decade Later,” we provide an overview of the accomplishments as well as the persistent questions surrounding RTI. We organize this discussion within 3 categories: assessment, instruction, and policy. Within each of these sections, we also highlight how the articles in the present special issue expand upon the key issues. Developed initially for the early grades (kindergarten through third grade) and primarily in the area of reading, many-although not all-of these issues speak to the expansion of RTI to address a broader set of academic content areas and the full range of grade levels.

1 January 2008 in Journal of Educational Psychology
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Journal Article
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LFLynn Fuchs
Lynn Fuchs
DFDouglas Fuchs
Douglas Fuchs
KSKarla Stuebing
Karla Stuebing
JFJack M. Fletcher
Jack M. Fletcher
CHCarol L. Hamlett
Carol L. Hamlett
WLWarren Lambert
Warren Lambert
The purpose of this study was to explore patterns of difficulty in 2 domains of mathematical cognition: computation and problem solving. Third graders (n = 924; 47.3% male) were representatively sampled from 89 classrooms; assessed on computation and problem solving; classified as having difficulty with computation, problem solving, both domains, or neither domain; and measured on 9 cognitive dimensions. Difficulty occurred across domains with the same prevalence as difficulty with a single domain; specific difficulty was distributed similarly across domains. Multivariate profile analysis on cognitive dimensions and chi-square tests on demographics showed that specific computational difficulty was associated with strength in language and weaknesses in attentive behavior and processing speed; problem-solving difficulty was associated with deficient language as well as race and poverty. Implications for understanding mathematics competence and for the identification and treatment of mathematics difficulties are discussed.