algebraic analysis
Green's function
paradifferential
Cramer's rule
geometric analysis
Cauchy problem
differential equation
Hartree product
hypergeometric function
Lax pair
Hankel function
Hodge theory
Laguerre polynomial
Fredholm theory
shock
polylinear
Ernst equation
sine-Gordon equation
forcing function
crosslinear
integral equation
chaos theory
dromion
Wronskian
Gordan's problem
arc-hyperbolic function
antihyperbolic function
initial value problem
Navier-Stokes equation
cylinder function
nome
inverse hyperbolic function
linear form
Runge-Kutta method
Riccati equation
hyperconfluent
complex-differentiable
quasicontinuous
Kelvin function
control theory
partial differential equation
transcendental function
differential topology
Cash-Karp method
Cracovian
Lagrangian function
operator theory
overrelaxation
ordinary differential equation
numerical linear algebra
critical function
collocation
Gauss-Seidel method
unit hyperbola
numerical integration
abstract harmonic analysis
vitals
damping ratio
numerical analysis
scaling
chain rule
hyperbolic sine
cosimulation
Killing field
slope field
chaos
superstatistics
semilinear
ultrafunction
Picard-Lindelöf theorem
macrosimulation
integral
nullcline
solve
linear algebra
positone
Meyer set
uniformize
state diagram
Sturm-Liouville theory
polysingularity
KISS principle
Kronecker product
hybrid wave function
Green's theorem
hyperfunction
principal part
plexus
Julia set
beta function
pseudodifferential operator
linear equation
triharmonic
operational analysis
Airy equation
delay differential equation
first fundamental form
operational calculus
paraconsistent logic

English words for 'The study of systems of linear partial differential equations, using techniques from sheaf theory and complex analysis to examine functions and certain generalisations of functions (such as hyperfunctions and microfunctions).'

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