I want to know which book is the best for undergraduate classical mechanics, given that I am well equipped with newtonian mechanics (From: University Physics 13th Edition by Young and Freedman)
2026-03-27 00:04:48.1774569888
What is the best Classical Mechanics book for undergraduate?
7.9k Views Asked by Bumbble Comm https://math.techqa.club/user/bumbble-comm/detail At
1
There are 1 best solutions below
Related Questions in REFERENCE-REQUEST
- Best book to study Lie group theory
- Alternative definition for characteristic foliation of a surface
- Transition from theory of PDEs to applied analysis and industrial problems and models with PDEs
- Random variables in integrals, how to analyze?
- Abstract Algebra Preparation
- Definition of matrix valued smooth function
- CLT for Martingales
- Almost locality of cubic spline interpolation
- Identify sequences from OEIS or the literature, or find examples of odd integers $n\geq 1$ satisfying these equations related to odd perfect numbers
- property of Lebesgue measure involving small intervals
Related Questions in CLASSICAL-MECHANICS
- An underdetermined system derived for rotated coordinate system
- Bouncing ball optimization
- Circular Motion Question - fully algebraic
- How can I solve this pair of differential equations?
- How to solve $-\frac{1}{2}gt^2\sin \theta=x$ when $x$ equals $0$
- Find the acceleration and tension in pulley setup
- Derive first-order time derivatives in a second-order dynamic system
- Phase curves of a spherical pendulum
- Velocity dependent force with arbitrary power
- An explanation for mathematicians of the three-body problem using a simple example, and the moons of Saturn
Trending Questions
- Induction on the number of equations
- How to convince a math teacher of this simple and obvious fact?
- Find $E[XY|Y+Z=1 ]$
- Refuting the Anti-Cantor Cranks
- What are imaginary numbers?
- Determine the adjoint of $\tilde Q(x)$ for $\tilde Q(x)u:=(Qu)(x)$ where $Q:U→L^2(Ω,ℝ^d$ is a Hilbert-Schmidt operator and $U$ is a Hilbert space
- Why does this innovative method of subtraction from a third grader always work?
- How do we know that the number $1$ is not equal to the number $-1$?
- What are the Implications of having VΩ as a model for a theory?
- Defining a Galois Field based on primitive element versus polynomial?
- Can't find the relationship between two columns of numbers. Please Help
- Is computer science a branch of mathematics?
- Is there a bijection of $\mathbb{R}^n$ with itself such that the forward map is connected but the inverse is not?
- Identification of a quadrilateral as a trapezoid, rectangle, or square
- Generator of inertia group in function field extension
Popular # Hahtags
second-order-logic
numerical-methods
puzzle
logic
probability
number-theory
winding-number
real-analysis
integration
calculus
complex-analysis
sequences-and-series
proof-writing
set-theory
functions
homotopy-theory
elementary-number-theory
ordinary-differential-equations
circles
derivatives
game-theory
definite-integrals
elementary-set-theory
limits
multivariable-calculus
geometry
algebraic-number-theory
proof-verification
partial-derivative
algebra-precalculus
Popular Questions
- What is the integral of 1/x?
- How many squares actually ARE in this picture? Is this a trick question with no right answer?
- Is a matrix multiplied with its transpose something special?
- What is the difference between independent and mutually exclusive events?
- Visually stunning math concepts which are easy to explain
- taylor series of $\ln(1+x)$?
- How to tell if a set of vectors spans a space?
- Calculus question taking derivative to find horizontal tangent line
- How to determine if a function is one-to-one?
- Determine if vectors are linearly independent
- What does it mean to have a determinant equal to zero?
- Is this Batman equation for real?
- How to find perpendicular vector to another vector?
- How to find mean and median from histogram
- How many sides does a circle have?
I quite like Morin's Introduction to Classical Mechanics (which is for smart first year undergrads, but has some basic Lagrangian approaches) [ Little bit more advanced is John Taylor's Classical Mechanics, which is also quite nice ]. Theres one section in the Feynman lectures on the principle of least action, which i think is a nice read.
For a second course, Goldstein's Classical Mechanics and Landau and Lifshitz' Mechanics are good (and classical) choices, and I'd recommend having Goldstein on hand since it does explain some of the mathematics while Landau doesn't (Landau is a Russian book and hence incredibly terse - but the series is highly insightful). Marion and Thorton's Classical Dynamics is another good book.
One I didn't like was Hand and Finch's Analytical Mechanics though.
I think the order of acquisition I would follow is Goldstein, Morin, Marion, Landau.
Also, this would be better posted on Physics.SE.