Invited Talks
Stephanie
Blaisdell, Ph.D.
Consultant, Diversity in STEM Fields
Over the past three decades a huge emphasis has been
made on getting girls “caught up” to their male counterparts in middle and
high school math and science course selection and performance. The great news is – we’ve succeeded! Girls are now taking the same level of courses,
and doing as well, as the boys. Unfortunately,
improving their academic preparedness for STEM (science, technology, engineering
and math) careers has not greatly affected their behavior in choosing these
careers.
This session will discuss the current trends in career
choice for young women who are talented in math and science. Why do they choose the fields they do, and what
fields are they ignoring to their, and our, detriments? How can math and science teachers at the middle
and high school level help to bridge the gap from grades to career choice?
Current research, including marketing data from the Extraordinary Women
Engineers Project, will be discussed.

John E. Donovan II Ph.D.
Assistant Professor of Mathematics Education
Findings from a study investigating the nature of students’ understanding
of first-order differential equations will be the focus of this talk.
The data comes from two case studies.
The participants were studying first-order differential equations in
a modern course on differential equations that emphasized multiple representations
and solution methods. The primary data sources were a series of four
interviews designed to understand the participants’ meanings for different
representations of differential equations.
During the interviews participants thought aloud while they: sorted 20 functions and differential equations
given on cards into meaningful groups; “told everything they could” about
given differential equations; and solved non-routine tasks. The contrast between the two case studies is
stark, with one student knowing “what to do and why” and the other knowing
“rules without reasons.” Process/object
theories about learning mathematics provide insight into the data and reveal
the importance of a flexible, multi-representational understanding of functions
and the duality of viewing a differential equation as an equation to be solved
and a function. The data also suggest
how the first-order differential equation concept develops as a process on
a structural understanding of the function concept.

Jayne
Fonash
Director
of Guidance
The mission of the LCPS Academy of Science is to provide
an academic and nurturing environment where students are encouraged to develop
creative scientific endeavors of their own design, while having the opportunity
to pursue a rich, well-rounded high school experience. Students will acquire skills to ask sophisticated
scientific questions and conduct research and experimentation, to explore
the interconnections between the sciences, math, and the humanities, to read,
write, and communicate at a level that is required of university students,
and to develop perspectives to assess the impact of scientific advancements
on society.
Teachers are selected
to be content experts as well as outstanding educators, and are assigned an
advisory of incoming students to mentor through their four years at the Academy.
The cornerstone of science
preparation is a 9th/10th grade integrated science program,
which blends the physical sciences of physics, chemistry and earth science
into a seamless, inquiry based lab course in preparation for AP coursework.
The goal of the lab program is student designed investigations coupled to
an in-depth writing/scoring rubric. In
addition, sophomores begin instruction in basic research technique to be followed
by two years of research in a topic of their choosing.
The
Math program offers courses from Algebra and Trigonometry through Multivariable
Mathematics. All courses have a heavy component of statistics and modeling
and are taught in terms of practical application in order to coincide with
the science program.

Research Scientist
This
project is called Native Waters. This program model is taken from some research
work I am currently doing with Native people in
Water
connects all people together. Water is life; water is sacred for all things
that live on this planet.
Several
important topics will be presented for consideration. For example, how water
connects us, water stories, keepers of clean water, salmon, (stories of the
finned one’s), downstream destinations of water, honoring wetlands, and finally,
understanding the common ground we all need, respect for clean water.
The
second theme, education will be used to understand and integrate traditional
ways of knowing and scientific ways of knowing. We know today that most water
resource problems are multidimensional. Science
alone cannot solve them. The solution
of solving water problems is one of changing attitudes and actions. Traditional
knowledge includes knowing a place. It covers knowledge of the environment;
for example, snow, ice, weather resources, and the relationship between all
these things. Traditional knowledge is a holistic way of looking at the world.
An Elder told me “We are finally getting to the point again where we can put
our ancient knowledge to use in the modern world, side by side with Western
science”. I feel this is am important story to tell.
In
summary, Native Waters is an educational program dedicated to increasing awareness
and respect for water resources (example, the
This
program may be of interest to teachers from elementary to graduate school.
It is has many concepts that pertain to math and science. Come hear the story,
it will be fun!
Senior Program Officer, Science
Knowles Science Teaching Foundation

Eric Hsu, Ph.D.
Associate Professor of Mathematics
Much work in the last three decades has been
devoted to increasing the performance of minority students in college math
and science. This talk surveys some of the results, issues and trends emerging
in the last decade. Topics will include the ineffectiveness of introductory
courses, stereotype threat, multi-racial identities, and changes in class
composition within ethnic groups.

Pamela A. Kraus, Ph.D.
Research Scientist
FACET Innovations,
Students'
thinking in topics of force and motion seems to fit a perspective of "knowledge
in pieces"
(diSessa, 1985)
rather than specific
Theoretical Models of thinking in physics. In most of our research the pieces
(we call them "facets"
(Minstrell, 1992)
) are constructions of one or more smaller pieces of
experience or prior ideas. The facets of thinking applied to situations frequently
vary depending on features of the situation, suggesting that students (especially
younger or lower ability students) are inconsistent in their reasoning across
contexts. Recently we have been mining our data to see if there might still
be some coherence across contexts, (e.g. forces on objects while speeding
up, moving with constant speed, and slowing down) and to see the extent of
change in understanding through middle and high school. We will present our
findings in this presentation.
diSessa, A. A. (1985). Knowledge in pieces.
Berkeley: University of California.
Minstrell, J. (1992). Facets of students' knowledge
and relevant instruction. In R. Duit, F.
Goldberg & H. Niedderer (Eds.), Research in physics learning: Theoretical issues
and empirical studies (pp. 110-128). Kiel: IPN.

Patrick Leaveck
Project Lead The Way
Students more than ever ask: Why
do I have to know this and when will I use it? It makes sense that the more we can link coursework
to real life, the more likely students are to retain and be able to use what
they learn in school. The high school reform movement is based on the two
principles of rigor and relevance. More
rigor is the easy part, and more relevance is not so easy. Project Lead The Way is based on these two
principles. In this 25 minute session,
learn how PLTW has brought rigor and relevance to high schools and middle
schools across the nation. As a not-for-profit
organization, PLTW provides free curriculum which gives students hands-on
experience applying math and science concepts to solve real-life problems.
These problem-solving and analytical skills are central to the program, and
are applicable to any career field.

Jennifer Lewis, Ph.D.
Assistant Professor of Chemistry
This talk focuses
on a curricular change undertaken in a large general chemistry course. We
argue that curricular changes require robust evaluation methods focusing on
both effectiveness and equity, and our initial findings will be provided.
The curricular change itself draws from two national reform movements for
college chemistry, Peer-Led Team Learning and Process Oriented Guided Inquiry
Learning, and is known as Peer-Led Guided Inquiry. Specifically, we
have replaced one lecture per week with a peer-led small group guided inquiry
session. Students are divided into groups and, rather than going to
the lecture hall on Fridays, meet in small rooms on campus at their assigned
lecture time. Peer leaders for the Friday sessions are selected from a pool
of undergraduates who have previously done well in general chemistry, and
they participate in weekly facilitation training that draws from the principles
of cooperative learning.
Support for
this project has come from a National Science Foundation CCLI grant - #0310954.

Sara M. Lindsay, Ph.D.
Assistant Professor of Marine Sciences
Marine Science
is a highly interdisciplinary field, and undergraduate marine science majors
at the
This talk will provide an
overview of the IMS classes, the rationale behind them, challenges of implementation,
and share success stories from the writing-intensive Integrative Marine Science
Seminar and Integrative Marine Science: Physics and Chemistry classes. Two
specific topics will be considered: assessment strategies that quantify student
progress and changes in attitude toward writing; and integration among the
classes to encourage deeper exploration and understanding of central topics.

Jerry Lipka Ph.D.
School of Educational Research, University of Alaska - Fairbanks
The presentation ends with data, quantitative
and qualitative, that shows the overall impact of MCC in closing the gap between
rural Alaska Native students and their urban counterparts. Questions and discussion
follow.

Laura McCullough, Ph.D.
Science Education Program Director
Associate Professor, Physics Department
What is the status
of girls and women in science and math at the K-12 level? Is there a
problem? What might be done to make science and math more inviting to
girls and other minorities? This talk will focus on the latest statistics
and research on gender and science/math education.

David
Meel, Ph.D.
Assistant
Professor
Department
of Mathematics and Statistics
This talk will discuss some of the difficulties students
face when exploring calculus concepts. In
particular, we will examine problems student have with geometric and visualization
capabilities and how they impact their ability to grapple with particular
calculus problems. By using interviews
with students looking at Pythagorean-based problems in the context of related-rates,
students were found to come to the study of calculus with misconceptions and
misunderstandings of geometry that directly impacted their ability to explore
related rate problems. In particular,
students were found to have difficulty understanding requirements, visualizing
change over time, interpreting appropriate solution strategies, extracting
information from geometric figures in non-standard orientations, integrating
multiple perspectives, visualizing in three dimensions, and applying the Pythagorean
Theorem. This study confirms that students are lacking the adequate geometric
skills that are necessary to solve such problems. In addition, spatial reasoning
ability and its development is an important component that can assist or hinder
problem solving. However, students are developing procedural knowledge rather
than conceptual understanding of geometric topics resulting in weak schemas
and mental models surrounding geometry unsupportive of their ability to succeed
in calculus.

Marguerite
Murphy
Teacher
and Board member BOSE
The Board on Science Education (BOSE) is a standing
board within the National Research Council, the operating arm of the National
Academies. The National Academies
incorporates the National Academy of Science, the National Academy of Engineering,
and the
The Governing Board Executive Committee of the National
Academies chartered the Board on Science Education in December of 2003.
This board formed from the need to have a well-coordinated and comprehensive
voice on the whole of science education; preschool through graduate education,
informal science education, as well as the public understanding of science.
By focusing on science education across the lifespan, the Board on
Science Education can provide a more comprehensive response to the communities
of policy, practice, and research.

Maria T. Oliver-Hoyo, Ph.D.
Associate Professor of Chemistry
A
traditional chemistry format consisting of three-hour per week lecture with
accompanying three-hour lab periods has been transformed into three two-hour
periods per week of hands-on activities where students work in collaborative
groups and the instructor serves as the facilitator for learning. The Student-Centered
Activities for Large Enrollment University Programs, better known as the SCALE-UP
Project, fully integrates lecture and laboratory formats in physics, chemistry
and biology courses. Pedagogies used in this innovative format have been tested
in small classes, however, the SCALE-UP Project uses them in classes of up
to 99 students. The project has investigated the classroom designs, classroom
management techniques, and research-based curricula needed to make activity-based
instruction effective for these large classes. This presentation will discuss
common myths about student-centered instruction including time constraints,
content coverage, activity efficacy, and roles of students and instructors.
Studies conducted with SCALE-UP chemistry classes that show the benefits of
this format in both cognitive and attitudinal gains will also be highlighted.
Luanna G. Ortiz, Ph.D.
Department of Physics and Astronomy
We have been investigating student understanding of kinematics in physics
laboratory courses at several universities. At

Norbert J. Pienta Ph.D.
Department of Chemistry

Dawn Rickey, Ph.D.
Assistant Professor of Chemistry
The
Model-Observe-Reflect-Explain (MORE) Thinking Frame is an instructional tool
that has been shown to promote better understanding of chemistry ideas when
used in general chemistry laboratory courses.
Based on studies at UCB and UCLA, MORE enhances understanding by encouraging
three key aspects of cognition in chemistry: (1) engaging in meta-cognition,
(2) making connections between macroscopic observations and molecular-level
mechanisms, and (3) refining personal models for consistency in light of experimental
evidence. Recently, we have adapted
the MORE Thinking Frame for use in new instructional contexts, including general
chemistry laboratory courses at a research university, a primarily undergraduate
institution, a two-year college, and a high school.
This presentation will focus on diverse college students’ thinking
and learning from a new introductory MORE module, “What happens when chemical
compounds are added to water?” Specifically, I will discuss the extent to which
students engage in the three key aspects of cognition in chemistry as they
participate in the laboratory module and relate this student thinking to molecular-level
understandings displayed in interviews at the end of the semester.
I will also discuss the effects of context on students’ molecular-level
ideas.

Eric
Riggs Ph.D.
Purdue University, Dept. of Earth and Atmospheric Sciences, West Lafayette,
Indiana
Mel Sabella, Ph.D.
Department of Chemistry
and Physics
Physics Educators
have developed a number of instructional environments to help students resolve
robust conceptual difficulties. Although many of these materials have
been shown to be effective for many students, there is little research documenting
improvements in conceptual understanding for students who attend school and
live in an inner-city environment. In many cases, we find that the needs
and resources the students and teachers in these environments possess are
quite different than those in other settings.
Because of this,
the Physics Program at Chicago State University (CSU) is engaged in two curriculum
development projects to address the needs of teachers and students in
Support for this project comes from a
National Science Foundation CCLI grant - #0410068, the Illinois Board of Higher
Education-Teacher Quality Enhancement Grant, and the American Physical Society-Physics
on the Road Program (WYP 2005)
Joe
Schwarcz Ph.D.
Professor, Department of Chemistry
Why
for years and years there were no red M&M's or how they get that maraschino
cherry to float in the syrup inside a Cherry Blossom?
Why does popcorn pop? Why are
there holes in Swiss cheese? Have you
ever considered why there are no nuts or grapes in Grape Nuts Flakes or why
witches supposedly use broomsticks as a method of transportation? Why did Van Gogh mangle his ear? Were Agatha Christie's accounts of dastardly
poisonings based on real science? Can
chocolate really make you fall in love? After
this presentation you'll wonder no more!
Meghan
Southworth
Middle School Mathematics Teacher
Troy Howard Middle School
Belfast, ME 04915
There has been much talk about the use of standards based curricula in schools recently. In this presentation, we will take a look at my experiences in implementing some of these in a middle school setting,. We will also discuss the research-based foundation of some of these curricula.

Scott P. Sowell Ph.D.
Assistant Professor of Teacher Education
The
original conceptual change theory as outlined by Posner, Strike, Hewson, and
Gertzog (1982) is an epistemologically grounded model of conceptual change
based on a learner's rational assessment of competing knowledge claims. This theory provides a very purposeful means
for educators to interact with their students’ prior knowledge about natural
phenomena. While these prior understandings
do not often mirror accepted scientific explanations, they are very functional
to the students themselves, holding strong explanatory power (thus, being
rather resistant to change). Hence,
we value the conceptual change model for its ability to focus our attention
on how well we orchestrate classroom experiences that promote students’ reflection
on the need to modify existing conceptions.
A
decade after the original conceptualization of the conceptual change model,
two of the authors of this model, Strike and Posner (1992), suggested that
the original model’s reliance on rational belief may "generate some blind
spots" (p. 152), a critique that resonated and has been continued through
the efforts of a host of other researchers as they worked to push past the
rational, logical, strictly cognitive confines of this model. The science education community’s response to
this need to account theoretically for the role of affect, belief, and other
extrarational factors in conceptual change has centered around expanding our
understanding of the influence of the “conceptual ecology” on the change process.
In addition to presenting an overview of the current terrain of conceptual
change research, as well as addressing overall implications of the model for
science teaching/learning, we discuss our own research that uses the “conceptual
ecology” construct to better understand preservice science teachers’ nature
of science understandings
Posner,
G. J., Strike, K. A., Hewson, P. W., & Gertzog, W. A. (1982). Accommodation
of a scientific conception: Toward a theory of conceptual change. Science
Education, 66, 211-227.
Strike,
K. A., & Posner, G. J. (1992). A revisionist theory of conceptual change.
In R. A. Duschl and R. J. Hamilton, (Eds.),
Philosophy of science, cognitive psychology, and educational theory and practice
(pp. 147-176).

John R. Thompson Ph.D.
Assistant Professor of Physics and Cooperating Assistant Professor
of Education
In research on the teaching and learning
of upper-level thermal physics, we are probing student understanding of topics
that are taught at the introductory level (e.g., work, heat, the first and
second laws of thermodynamics, entropy) as well as more advanced topics (e.g.,
thermodynamic potentials, the Maxwell relations, chemical potential). Many of our findings are consistent with prior
work at the introductory level,1,2 however we find some differences
for 2nd law topics. Preliminary
results suggest that upper-level undergraduates often enter a thermal physics
course with little understanding of entropy, and emerge from the course with
an ability to apply some features of entropy and the 2nd Law appropriately.
Difficulties with specific properties of entropy persist, especially
with the state function property. Another
aspect of this research deals with student functional understanding of mathematical
concepts applied in the context of thermal physics (e.g., path integrals,
partial differentiation). Our findings
indicate that although students are able to take partial derivatives easily,
many students have difficulty understanding the mathematical and/or physical
significance of their differentiation, even after instruction. I will discuss the development of an instructional
approach to address specific difficulties found in our research.
1. M.E. Loverude,
C.H. Kautz, and P.R.L. Heron, Am. J. Phys. 70, 137 (2002).
2. D.E. Meltzer,
Am. J. Phys. 72, 1432 (2004).
Supported in part by NSF grant PHY-0406764.

Brianna Timmerman Ph.D.
Department of Biological Sciences
Keith Weber Ph.D.
Assistant Professor of Mathematics Education
Rutgers
Trigonometry is
an important course in the high school mathematics curriculum. Understanding
trigonometry is a pre-requisite for studying physics, engineering, and many
branches of advanced mathematics. Further, as trigonometry is one of the first
mathematics courses that integrates algebraic, diagrammatic, and symbolic
reasoning, it can serve as a useful precursor for calculus.
In this presentation,
I will argue that trigonometric operations, such as sine and cosine, can be
understood in two different ways. These operations can be understood as
ratios of the lengths of sides of right triangles. Alternatively, these
operations can be understood as functions that map angles to real numbers.
The goals of my presentation are to: argue that to fully understand trigonometry,
one must understand trigonometric operations as ratios and functions present
data from a research study illustrating that students in trigonometry courses
taught in a traditional manner usually only understand trigonometric operations
as ratios describe instruction that I have designed to enable students to
understand these operations as functions present data illustrating that this
instruction is effective