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The Icelandic Geological Discrepancy

Geodetic measurements show that plate separation across Iceland is directed approximately N15°E (equivalent to ~105° azimuth). This regional extension is commonly illustrated on geological maps by symmetrical vectors on either side of the island.

Yet the structural grain of the East Volcanic Zone at ~64°N trends N42°E, implying a misalignment of about 27° relative to the plate motion vector.

In classical fracture mechanics, extension should generate rifts perpendicular to the direction of maximum tensile stress. The observed geometry in Iceland therefore indicates that additional controls modify the stress field within the crust.

One plausible mechanism is the influence of organized **mantle convection patterns. If the upper mantle is structured into long, coherent convection rolls, their boundaries may impose a polygonal framework on the lithosphere. These boundaries can act as zones of mechanical weakness, guiding the localization and اتجاه of rifting.

In this framework, the regional plate-separation vector (N15°E) is not directly expressed at the surface. Instead, extension is effectively reprojected along the geometry of convection-driven domains, producing rift segments such as the East Volcanic Zone with an orientation of N42°E.

A map published by Iceland GeoSurvey, showing inferred convection-roll division lines, highlights this systematic angular discrepancy.

Map showing basic alignment of volcanic and seismic zones, along with the two vectors of plate separation.

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Lake Baikal Rift Zone

Examining Lake Baikal suggests that it can be interpreted as a surface expression of a deep-seated geodynamic process, potentially associated with a lower mantle convection roll extending 15° from east to west.

Map base from https://en.wikipedia.org/wiki/Baikal_Rift_Zone

The Baikal Rift Zone can then be subdivided into five distinct structural sections, as shown below:

  1. Western Segment – A deep, east–west–oriented basin forming the western extremity of both the lake and the rift system.
  2. Central Basin – The deepest portion of the lake, representing the core of rifting activity and maximum crustal thinning.
  3. Northeastern Segment – A structurally complex area aligned with the boundary between adjacent tectonic or mantle-flow domains (interpreted here as polygonal convection cells).
  4. En Echelon Rift Systems – A series of east–west–trending, staggered rift structures situated between boundaries of different lower mantle flow layers, suggesting segmented deformation linked to deeper dynamics.
  5. Eastern Termination – The distal end of the rift complex, where deformation becomes more distributed and transitions into surrounding tectonic regimes.

The principal rift axis appears to be located at the intersection of the central basin (2) and the northeastern segment (3), where structural and dynamic influences converge.

Lake Baikal is the deepest lake on Earth, reaching a depth of about 1,642 meters, and contains approximately 20% of the world’s unfrozen freshwater, making it one of the most significant hydrological reservoirs on the planet.

In this interpretation, the convection roll rotates counter to the direction of tectonic plate drift, helping to sustain and localize an extensive continental rift system. To show how the tectonic drift is opposed by the convection roll of lower mantle, this drawing below is added. It is not to scale, and the upper mantle convection rolls are omitted for clarity. But this is how it works.

  • The Baikal Rift Zone is often explained in conventional geology as a result of:
    • Far-field stresses from the collision of the Indian Plate with Eurasia
    • Lithospheric extension within the Eurasian Plate
  • Here, a deeper mechanism is added:
    • A large-scale lower mantle convection roll imposes stress on the tectonic plate.
    • Rotating opposite to plate motion, it thereby enhances extensional stress, stabilizing and sustaining the rift over long geological timescales.
  • The en echelon faulting often reflects oblique extension, which can result from interacting flow directions between mantle layers.

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How to make a simple analysis?

All of this begins with a drawing found all over, a simple section of mantle rolls. Basically, those are two circles turning in opposite direction against each other:

From wikipedia: https://en.wikipedia.org/wiki/Mantle_convection

This is simple, accepted as a guess, though. Analysing this is a bit more complicated than one might think at first. Here is an example of how to handle that:

I — FOUNDATIONS


Chapter 1 — The Making of a Model

  • 1.1 Plate tectonics as a descriptive model
  • 1.2 Mantle plumes vs global structure
  • 1.3 Missing geometry in geoscience
  • 1.4 The need for a unifying framework
  • 1.5 Observational inconsistencies

Chapter 2 — First Observations of Order

  • 2.1 Iceland as a key to global structure
  • 2.2 Regular spacing of volcanic zones
  • 2.3 The 30° and 90° patterns
  • 2.4 Symmetry across hemispheres
  • 2.5 The Ring of Fire as a system

Chapter 3 — From Observation to Hypothesis

  • 3.1 Recognizing repeating units
  • 3.2 The idea of convection rolls
  • 3.3 Linking surface features to deep structure
  • 3.4 Early geometric interpretations
  • 3.5 Formulating a testable model

II — THE CONVECTION ROLLS MODEL


Chapter 4 — The Mathematical Framework

  • 4.1 The global equation of mantle rolls
  • 4.2 The 1.5° discretization
  • 4.3 The role of latitude (32°)
  • 4.4 Directional equations
  • 4.5 Spherical corrections

Chapter 5 — Vertical Structure of the Earth

  • 5.1 Earth’s layered structure
  • 5.2 120 km, 410 km, 670 km discontinuities
  • 5.3 Equal height–width condition
  • 5.4 Rayleigh-Bénard convection in Earth
  • 5.5 Stability of convection rolls

Chapter 6 — Global Distribution of Mid-Ocean Ridges

  • 6.1 Ridge alignment and geometry
  • 6.2 Atlantic vs Indian vs Pacific
  • 6.3 90° relationships
  • 6.4 Iceland as a ridge–roll interface
  • 6.5 Implications for seafloor spreading

Chapter 7 — Subduction Zones and the Ring of Fire

  • 7.1 Convergent boundaries as part of the same system
  • 7.2 The Pacific framework
  • 7.3 Mirror symmetry (Japan–New Zealand)
  • 7.4 Andes, Kamchatka, Cascades
  • 7.5 Polygonal structure of volcanic arcs

III — PHYSICS OF THE SYSTEM


Chapter 8 — Convection Physics

  • 8.1 Rayleigh-Bénard convection
  • 8.2 Threshold conditions
  • 8.3 Roll formation and stability
  • 8.4 Laboratory analogues
  • 8.5 Scaling to Earth

Chapter 9 — Rotation and Geometry

  • 9.1 Earth’s rotation and flow alignment
  • 9.2 Coriolis effects
  • 9.3 Spherical geometry constraints
  • 9.4 Energy distribution with depth
  • 9.5 Directional deformation

Chapter 10 — Energy Flow in the Earth

  • 10.1 Heat sources in the Earth
  • 10.2 Radiogenic heat vs primordial heat
  • 10.3 Core–mantle interaction
  • 10.4 Adiabatic gradients
  • 10.5 Energy balance of the system

Chapter 11 — The Core Revisited

  • 11.1 Inner vs outer core
  • 11.2 Problems with crystallization models
  • 11.3 Thermal equilibrium constraints
  • 11.4 Stability of core–mantle boundary
  • 11.5 Alternative energy pathways

IV — SURFACE EXPRESSIONS


Chapter 12 — Iceland as a Natural Laboratory

  • 12.1 Volcanic zones of Iceland
  • 12.2 Reykjanes
  • 12.3 North and East volcanic zones
  • 12.4 Rift shifts and jumps
  • 12.5 Earthquakes and dyke propagation

Chapter 13 — Global Case Studies

  • 13.1 The Great Rift Valley
  • 13.2 Afar Triangle
  • 13.3 Mississippi & global symmetry
  • 13.4 Yunnan rivers
  • 13.5 Mid-ocean ridge systems

Chapter 14 — Volcanic Systems

  • 14.1 Geometry of eruptions
  • 14.2 Icelandic eruptions (Laki, Eldgjá)
  • 14.3 Fagradalsfjall system
  • 14.4 Surtsey and oceanic volcanism
  • 14.5 Global comparisons

Chapter 15 — Geothermal Systems

  • 15.1 Heat distribution
  • 15.2 Vapour reservoirs (Geysir)
  • 15.3 Predicting geothermal locations
  • 15.4 Applications for energy
  • 15.5 Case studies

V — GLOBAL GEOMETRY AND PATTERNS


Chapter 16 — The Geometry of the Earth System

  • 16.1 Polygons and segmentation
  • 16.2 Global symmetry
  • 16.3 Circular vs linear interpretations
  • 16.4 Equatorial structure
  • 16.5 Global mapping

Chapter 17 — Plate Motion Reinterpreted

  • 17.1 Drift as a consequence, not a cause
  • 17.2 Relation to convection rolls
  • 17.3 Symmetry of plate movement
  • 17.4 Transform faults revisited
  • 17.5 San Andreas in context

Chapter 18 — The Ring of Fire Revisited

  • 18.1 Full system perspective
  • 18.2 Energy flow
  • 18.3 Structural consistency
  • 18.4 Predictive implications
  • 18.5 Future research directions

VI — IMPLICATIONS AND FUTURE WORK


Chapter 19 — Predictive Geoscience

  • 19.1 Predicting volcanic zones
  • 19.2 Predicting geothermal resources
  • 19.3 Mapping unknown structures
  • 19.4 Risk assessment

Chapter 20 — Testing the Model

  • 20.1 What must be measured
  • 20.2 Seismic validation
  • 20.3 Laboratory analogues
  • 20.4 Numerical simulations
  • 20.5 Falsifiability

Chapter 21 — A New Framework for Earth Science

  • 21.1 From description to structure
  • 21.2 Implications for geology
  • 21.3 Implications for energy
  • 21.4 Open questions
  • 21.5 Final synthesis
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Different Fractures of Brittle and Ductile Material – Compared with the Geology of Iceland

A tectonic plate is brittle at the top, but most of it is ductile. The fractures of ductile and brittle materials are different, and therefore magma can find different flowlines within different depth levels of the plate. This is explained in the article: https://www.sciencedirect.com/science/article/abs/pii/S009364131730561X as shown below:

Failure of brittle and ductile material theory (from Jiefei Gu, Puhui Chen – A failure criterion for isotropic materials based on Mohr’s failure plane theory).

The polygons that characterize the southern half of Iceland are remarkably regular, allowing simple geometric patterns to emerge clearly. In both brittle and ductile layers, deformation occurs systematically: brittle layers are affected primarily by tension, while ductile layers accommodate shear. As a result, faulting tends to propagate from one corner of each polygon to the opposite corner. Within the volcanic zones, tension fractures are particularly evident, as illustrated in Figure (b).

Figure a: Features of the four polygons in South Iceland along 64th parallel.

These polygons have divisions from east to west between the corners. It has been measured very accurately geophysically for the South Iceland Seismic Zone as seen here: https://www.sciencedirect.com/science/article/abs/pii/S0264370799000460

The southern region of Iceland exhibits a high degree of polygonal regularity, enabling clear geometric relationships to be identified. Both brittle and ductile layers are systematically deformed: brittle deformation is dominated by tension, while ductile deformation accommodates shear. In both cases, faulting and strain localization occur preferentially along diagonals connecting opposing polygon corners.

This structural organization is particularly evident along the 64th parallel, where the polygons approach a near-ideal diamond geometry. Within these polygons, east–west-oriented lineaments subdivide the structure along corner-to-corner axes. These features are independently supported by geophysical observations within the South Iceland Seismic Zone, where detailed measurements confirm the presence of such structural divisions.

Furthermore, the regional stress field associated with this polygonal framework predicts the development of volcanic fissures oriented NE–SW. This prediction is consistent with observed fissure swarms in Icelandic volcanic zones, indicating that their orientation is controlled by the underlying geometric and mechanical structure.

A notable deviation occurs on the Reykjanes Peninsula, where the central polygonal axis bends southward in its western segment. This deflection corresponds to its interaction with the Reykjanes Ridge and the adjacent polygonal system to the southwest, reflecting boundary-induced modification of the otherwise regular structure.

In contrast, other regions of Iceland display a more uniform configuration, with well-defined east–west axes extending directly between polygon corners, consistent with the predictions of the model.

Figure b: The SISZ with the earthquake faults marked as parllel N-S oriented lines.

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The Afar Triangle – how it fits in

The Afar Triangle connects with the key equatorial division point, as the rift valley extends to there:

https://upload.wikimedia.org/wikipedia/commons/7/79/Tectonic_African_Arabian_Rift_System.jpg
https://upload.wikimedia.org/wikipedia/commons/8/81/ATJ_map_%28color%29.jpg

The Afar Triangle occupies a key geometric position within the mantle flow system. It is located at what can be interpreted as a corner of a larger convection framework, where different structural directions converge.

Its triangular shape is not incidental. The geometry is well defined:

  • the southern boundary trends roughly east–west
  • the western boundary trends north–south
  • the eastern boundary trends northwest–southeast

This configuration is consistent with earlier observations that similar directional patterns frequently appear in regions influenced by mantle convection rolls. In particular, these orientations correspond to the dominant structural directions expected where mantle flow organizes into a grid- or diamond-like pattern that is reflected at the surface.

The Afar Triangle therefore represents more than a tectonic junction. It marks a point where:

  • different directions of mantle flow interact
  • deformation becomes concentrated
  • and surface structures take on a geometrically organized form

This makes it a critical location within the broader East African Rift system.


A Key Junction in the African Rift System

The importance of the Afar region becomes especially clear when viewed in relation to the East African Rift.

The rift system in eastern Africa trends predominantly NE–SW, forming a broad zone of distributed extension across the continent. As this system propagates northward, it meets the Red Sea rift at Afar.

This intersection is not random.

Instead, it reflects the meeting of:

  • a continental-scale extension zone (East African Rift)
  • and an oceanic spreading system (Red Sea and Gulf of Aden)

At this junction:

  • the geometry of the rift system changes
  • deformation becomes more focused
  • and the transition from continental rifting to oceanic spreading is clearly expressed

Connection to Mantle Roll Geometry

From the perspective of mantle dynamics, the Afar Triangle can be interpreted as a surface expression of deeper mantle currents.

If mantle convection is organized into rolls and their intersections form angular or diamond-shaped patterns, then:

  • the edges of the Afar Triangle align with these structural directions
  • the triple junction reflects a node within this system

This provides a coherent explanation for:

  • the triangular geometry
  • the alignment of rift branches
  • and the concentration of tectonic activity in the region

Why Afar Matters

The Afar Triangle is therefore a key point in the Great Rift of Africa:

It is where a NE–SW-trending continental rift system meets a north–south-oriented oceanic spreading system, within a geometric framework that reflects deeper mantle flow structures.

This makes it one of the clearest locations on Earth where:

  • surface tectonics
  • geometric patterns
  • and mantle dynamics

can be studied together as parts of a single system.